Deprecated: The each() function is deprecated. This message will be suppressed on further calls in /home/zhenxiangba/zhenxiangba.com/public_html/phproxy-improved-master/index.php on line 456
JP3476909B2 - telescope lens - Google Patents
[go: Go Back, main page]

JP3476909B2 - telescope lens - Google Patents

telescope lens

Info

Publication number
JP3476909B2
JP3476909B2 JP13323194A JP13323194A JP3476909B2 JP 3476909 B2 JP3476909 B2 JP 3476909B2 JP 13323194 A JP13323194 A JP 13323194A JP 13323194 A JP13323194 A JP 13323194A JP 3476909 B2 JP3476909 B2 JP 3476909B2
Authority
JP
Japan
Prior art keywords
lens group
lens
refractive power
group
infinity
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Expired - Fee Related
Application number
JP13323194A
Other languages
Japanese (ja)
Other versions
JPH085906A (en
Inventor
山梨隆則
小林祐子
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Olympus Corp
Original Assignee
Olympus Corp
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Olympus Corp filed Critical Olympus Corp
Priority to JP13323194A priority Critical patent/JP3476909B2/en
Publication of JPH085906A publication Critical patent/JPH085906A/en
Application granted granted Critical
Publication of JP3476909B2 publication Critical patent/JP3476909B2/en
Anticipated expiration legal-status Critical
Expired - Fee Related legal-status Critical Current

Links

Classifications

    • GPHYSICS
    • G02OPTICS
    • G02BOPTICAL ELEMENTS, SYSTEMS OR APPARATUS
    • G02B13/00Optical objectives specially designed for the purposes specified below
    • G02B13/02Telephoto objectives, i.e. systems of the type + - in which the distance from the front vertex to the image plane is less than the equivalent focal length

Landscapes

  • Physics & Mathematics (AREA)
  • General Physics & Mathematics (AREA)
  • Optics & Photonics (AREA)
  • Lenses (AREA)

Description

【発明の詳細な説明】Detailed Description of the Invention

【0001】[0001]

【産業上の利用分野】本発明は、望遠レンズに関し、特
に、無限遠から−1/2倍程度まで撮影し得る大口径望
遠レンズに関する。
BACKGROUND OF THE INVENTION 1. Field of the Invention The present invention relates to a telephoto lens, and more particularly to a large aperture telephoto lens capable of photographing from infinity to about -1/2 times.

【0002】[0002]

【従来の技術】近年の汎用中望遠レンズは、無限遠から
近距離物体までの広範囲に及ぶ撮影に対応するために、
構成枚数の多い変形ガウスタイプが採用されている。さ
らに、フォーカシング時の収差変動の抑制のために、フ
ローティング機構の採用も同時に取り入れている。
2. Description of the Related Art In recent years, general-purpose mid-telephoto lenses have been developed to support a wide range of shooting from infinity to short-distance objects.
A modified Gaussian type with a large number of components is used. Furthermore, in order to suppress aberration fluctuations during focusing, we have also adopted a floating mechanism.

【0003】その特徴は、フォーカシングにおける全系
移動が基本にあり、像面側に位置する像面補正用レンズ
群が低倍率を有することにある。ところが、画角の狭い
望遠レンズ系となると、全長の短縮を考え、物体側より
正と負の屈折力を有するテレフォトタイプで構成し、フ
ォーカシングも操作性の重視から、後部レンズ群を移動
する方法が多いのが実情である。
The feature is that the whole system is basically moved in focusing, and the image plane correcting lens group located on the image plane side has a low magnification. However, when it comes to a telephoto lens system with a narrow angle of view, considering the shortening of the total length, it is composed of a telephoto type having positive and negative refracting power from the object side. The reality is that there are many methods.

【0004】ところが、近接撮影機能は性能上の理由等
で制限される状況があり、高倍率を得ることが可能な望
遠レンズの提案であっても、まだ完成するに至っていな
いのが現状である。
However, there are situations where the close-up photographing function is limited due to reasons such as performance, and even the proposal of a telephoto lens capable of obtaining a high magnification has not yet been completed. .

【0005】これまでは、口径比が1:4程度の近接撮
影用望遠レンズの提案はなされており、口径比より近接
撮影倍率を重視しており、大口径比化に起因する高次球
面収差の発生による誤差感度の増大という課題も実際に
は残されている。
Up to now, a telephoto lens for close-up photography with an aperture ratio of about 1: 4 has been proposed, and close-up photography magnification is emphasized rather than the aperture ratio, and high-order spherical aberration caused by the large aperture ratio. Actually, the problem of increasing the error sensitivity due to the occurrence of is left.

【0006】一方、フォーカシング方法としては、本出
願人による米国特許第4,534,626号や米国特許
第4,609,263号で複数のレンズ群を移動する方
法を開示している。これらの望遠レンズ系は、基本的な
フォーカシング方法の提案であり、有限距離用への機能
拡張の可能性を示した提案であった。言い換えれば、複
数のレンズ群の移動による収差変動補正効果の実用性を
示したフォーカシング方法の提案である。
On the other hand, as a focusing method, US Pat. No. 4,534,626 and US Pat. No. 4,609,263 by the present applicant disclose a method of moving a plurality of lens groups. These telephoto lens systems were proposals of a basic focusing method, and proposals showing the possibility of expanding the function to a finite distance. In other words, it is a proposal of a focusing method showing the practicality of the aberration variation correction effect by the movement of a plurality of lens groups.

【0007】[0007]

【発明が解決しようとする課題】本発明は、以上のよう
な従来の提案とは異なり、その目的は、主レンズ系と従
属するレンズ系に可動レンズ群を配して、変倍作用と収
差補正作用を担わせることにより収差補正の負担を軽減
して、無限遠から−1/2倍程度まで撮影し得る大口径
望遠レンズを提供することである。
The present invention is different from the above-mentioned conventional proposals, and its object is to arrange a movable lens group in a lens system subordinate to the main lens system to obtain a zooming effect and an aberration. It is to provide a large-aperture telephoto lens capable of shooting from infinity to about −1/2 times by reducing the burden of aberration correction by having a correcting action.

【0008】本発明のより具体的な目的は、口径比が
1:2.8程度で画角が14.5°程度以下の光学系に
おいて、無限遠物体から−1/2倍程度の撮影倍率まで
全域でほぼ安定した光学性能が得られる望遠レンズを提
供することである。
A more specific object of the present invention is to provide an optical system having an aperture ratio of about 1: 2.8 and an angle of view of about 14.5 ° or less, and a photographing magnification of about -1/2 times from an object at infinity. It is to provide a telephoto lens that can obtain almost stable optical performance over the entire range.

【0009】[0009]

【課題を解決するための手段】[Means for Solving the Problems]

上記目的を達成する本発明の望遠レンズは、物体側より
順に、正屈折力の第1レンズ群と、負屈折力の第2レン
ズ群と、正屈折力の第3レンズ群と、負屈折力の第4レ
ンズ群とからなり、前記第2レンズ群がさらに負の屈折
力の第2前部レンズ群と負の屈折力の第2後部レンズ群
を有し、無限遠物体より有限距離物体へのフォーカシン
グに際して、前記第1レンズ群と前記第3レンズ群とを
像面に対して固定し、前記第2後部レンズ群を像側に移
動し、以下の条件を満たすものである。 0.5<f2INF/f2MOD 0.9943 ・・・
(5)’ ただし、f2INF:第2レンズ群の無限遠撮影時の焦
点距離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距
離、 である。
The telephoto lens of the present invention which achieves the above object is, in order from the object side, a first lens group having a positive refractive power, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a negative refractive power. And a second rear lens group having a negative refractive power and a second rear lens group having a negative refractive power, the second lens group from an infinite object to a finite object. In focusing, the first lens group and the third lens group are fixed with respect to the image plane, and the second rear lens group is moved to the image side, which satisfies the following conditions. 0.5 <f 2INF / f 2MOD 0.9943 ...
(5) ′ where f 2INF is the focal length of the second lens group at infinity shooting, and f 2MOD is the focal length of the second lens group at the shortest shooting distance.

【0010】 本発明のもう1つの望遠レンズは、物体
側より順に、正屈折力の第1レンズ群と、負屈折力の第
2レンズ群と、正屈折力の第3レンズ群と、負屈折力の
第4レンズ群とからなり、前記第2レンズ群がさらに負
の屈折力の第2前部レンズ群と負の屈折力の第2後部レ
ンズ群を有し、無限遠物体より有限距離物体へのフォー
カシングに際して、前記第1レンズ群と前記第3レンズ
群とを像面に対して固定し、前記第2後部レンズ群を像
側に移動し、前記第4レンズ群を少なくとも2つのレン
ズ群で構成し、以下の条件を満たすものである。 0.1<f4INF/f4MOD 0.89589 ・・・
(6)’ ただし、f4INF:第4レンズ群の無限遠撮影時の焦
点距離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距
離、 である。
Another telephoto lens of the present invention comprises, in order from the object side, a first lens group having a positive refracting power, a second lens group having a negative refracting power, a third lens group having a positive refracting power, and a negative refracting power. A fourth lens unit having a power, the second lens unit further having a second front lens unit having a negative refractive power and a second rear lens unit having a negative refractive power, and an object at a finite distance from an object at infinity. When focusing on, the first lens group and the third lens group are fixed with respect to the image plane, the second rear lens group is moved to the image side, and the fourth lens group is at least two lens groups. And satisfies the following conditions. 0.1 <f 4INF / f 4MOD 0.89589 ...
(6) ′ where f 4INF is the focal length of the fourth lens group at the time of infinity shooting, and f 4MOD is the focal length of the fourth lens group at the shortest shooting distance.

【0011】 本発明のさらにもう1つの望遠レンズ
は、物体側より順に、正屈折力の第1レンズ群と、負屈
折力の第2レンズ群と、正屈折力の第3レンズ群と、負
屈折力の第4レンズ群とからなり、前記第4レンズ群が
さらに正の屈折力の第4前部レンズ群と負の屈折力の第
4後部レンズ群を有し、無限遠物体より有限距離物体へ
のフォーカシングに際して、前記第1レンズ群と前記第
3レンズ群とを像面に対して固定し、前記第4前部レン
ズ群を物体側に移動し、前記第2レンズ群を少なくとも
2つのレンズ群で構成し、以下の条件を満たすものであ
る。 0.5<f2INF/f2MOD 0.9943 ・・・
(5)’ ただし、f2INF:第2レンズ群の無限遠撮影時の焦
点距離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距
離、 である。 本発明のさらに別の望遠レンズは、物体側より順に、正
屈折力の第1レンズ群と、負屈折力の第2レンズ群と、
正屈折力の第3レンズ群と、負屈折力の第4レンズ群と
からなり、前記第4レンズ群がさらに正の屈折力の第4
前部レンズ群と負の屈折力の第4後部レンズ群を有し、
無限遠物体より有限距離物体へのフォーカシングに際し
て、前記第1レンズ群と前記第3レンズ群とを像面に対
して固定し、前記第4前部レンズ群を物体側に移動し、
以下の条件を満たすものである。 0.1<f4INF/f4MOD 0.89589 ・・・
(6)’ ただし、f4INF:第4レンズ群の無限遠撮影時の焦
点距離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距
離、 である。
Still another telephoto lens of the present invention is, in order from the object side, a first lens group having a positive refractive power, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a negative lens group. A fourth lens group having a refractive power, the fourth lens group further having a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and having a finite distance from an object at infinity. When focusing on an object, the first lens group and the third lens group are fixed with respect to the image plane, the fourth front lens group is moved to the object side, and the second lens group is at least two. It is composed of a lens group and satisfies the following conditions. 0.5 <f 2INF / f 2MOD 0.9943 ...
(5) ′ where f 2INF is the focal length of the second lens group at infinity shooting, and f 2MOD is the focal length of the second lens group at the shortest shooting distance. Still another telephoto lens of the present invention comprises, in order from the object side, a first lens group having a positive refractive power, a second lens group having a negative refractive power, and
The third lens unit has a positive refracting power and the fourth lens unit has a negative refracting power, and the fourth lens unit further has a fourth lens unit having a positive refracting power.
A front lens group and a fourth rear lens group having negative refractive power,
During focusing from an object at infinity to an object at a finite distance, the first lens group and the third lens group are fixed with respect to the image plane, and the fourth front lens group is moved to the object side,
It satisfies the following conditions. 0.1 <f 4INF / f 4MOD 0.89589 ...
(6) ′ where f 4INF is the focal length of the fourth lens group at the time of infinity shooting, and f 4MOD is the focal length of the fourth lens group at the shortest shooting distance.

【0012】[0012]

【作用】以下、本発明において上記構成をとる理由と作
用について説明する。本発明は、無限遠を含めて近距離
物体の結像性能面で十分な望遠レンズの技術的達成手段
として、収差変動を抑制するフォーカシング方法を中心
とした問題点を解決することにより得られた。
The reason why the above structure is adopted and the function of the present invention will be described below. The present invention has been obtained by solving the problems centering on the focusing method for suppressing the aberration variation, as a technical achievement means of the telephoto lens which is sufficient in terms of the imaging performance of a near object including infinity. .

【0013】従来の近距離撮影用望遠レンズには2種類
ある。一方のものは、特定範囲の倍率にのみ収差補正が
施されている有限距離専用のレンズ系である。また、も
う一方のものは、本発明が意図する無限遠物点を起点と
し、−1/2倍あるいは等倍程度の範囲で収差補正が施
され、安定した結像性能を得るようにしたレンズ系であ
る。
There are two types of conventional telephoto lenses for short distance photography. One is a lens system for exclusive use of a finite distance, in which aberration is corrected only in a specific range of magnification. The other is a lens which has an object point at infinity intended by the present invention as a starting point and is subjected to aberration correction within a range of about -1/2 or about 1: 1 to obtain stable imaging performance. It is a system.

【0014】後者は、単独のフォーカシングレンズ群で
実現しようとすると、高倍率になるにつれてフォーカシ
ング移動量が増加するのと同時に、収差変動が大きくな
る欠点を持っている。したがって、基本フォーカシング
レンズ群以外のレンズ群を可動とする方法により収差変
動を補正し、かつ、高い撮影倍率を達成することが、問
題解決の上で要求される。
The latter has the drawback that, when it is attempted to realize it with a single focusing lens group, the amount of focusing movement increases as the magnification increases, and at the same time, fluctuations in aberration increase. Therefore, in order to solve the problem, it is required to correct the aberration variation and achieve a high photographing magnification by a method of moving a lens unit other than the basic focusing lens unit.

【0015】本発明では、この解決手段として、全光学
系を収斂性の主光学系と拡大倍率を有する副光学系に分
けて構成し、フォーカシング部を2つの部分系で構成し
たことが大きな特徴である。
In the present invention, as a means for solving this problem, the major feature is that the whole optical system is divided into a convergent main optical system and a sub optical system having a magnifying power, and the focusing unit is composed of two partial systems. Is.

【0016】すなわち、物体側より順に、正屈折力の第
1レンズ群、負屈折力の第2レンズ群、正屈折力の第3
レンズ群、及び、負屈折力の第4レンズ群によって全光
学系を構成し、無限遠物体より有限遠物体へのフォーカ
シングを、無限遠物体に対する各レンズ群の位置を基準
とした時に、前記第1レンズ群と第3レンズ群を像面に
対して固定した状態で、前記第2レンズ群と第4レンズ
群の内、少なくとも一部のレンズ成分を前記第3レンズ
群との軸上間隔を縮小するように移動することによって
行い、以下の条件式以下の条件式を満足する望遠レンズ
である。 0.4<−f1 /f2 <2.5 ・・・(1) 0.3<D123 /f<1.5 ・・・(2) β4 >1 ・・・(3) ただし、f1 :第1レンズ群の焦点距離、 f2 :第2レンズ群の焦点距離、 D123 :無限遠物体時の第1レンズ群の第1レンズ面頂
点から第3レンズ群の最終レンズ面頂点までの光軸上距
離、 f :無限遠物体時の全系の焦点距離、 β4 :無限遠物体時の第4レンズ群の近軸横倍率、 である。
That is, in order from the object side, the first lens group having a positive refractive power, the second lens group having a negative refractive power, and the third lens group having a positive refractive power.
The lens group and the fourth lens group having a negative refractive power constitute an all-optical system, and when focusing from an object at infinity to an object at finite distance with reference to the position of each lens group with respect to an object at infinity, With the first lens group and the third lens group fixed to the image plane, at least some of the lens components of the second lens group and the fourth lens group are separated from each other by an axial distance from the third lens group. This is a telephoto lens that is moved by reducing its size and satisfies the following conditional expression. 0.4 <−f 1 / f 2 <2.5 (1) 0.3 <D 123 /f<1.5 (2) β 4 > 1 (3) However, f 1 : focal length of the first lens group, f 2 : focal length of the second lens group, D 123 : first lens surface apex of the first lens group to the final lens surface apex of the third lens group at infinity object On the optical axis, f: focal length of the entire system at infinity object, β 4 : paraxial lateral magnification of the fourth lens group at infinity object,

【0017】本光学系は、正屈折力の第1レンズ群と可
動で負屈折力の第2レンズ群と固定群で正屈折力の第3
レンズ群の3つの群で主結像光学系を構成する。しか
し、この構成で高倍率を有する撮影距離まで撮影範囲を
拡張する時には、フォーカシング移動量の増大に伴い球
面収差や色収差を始めとする収差変動も大きくなる。
In this optical system, the first lens unit having positive refracting power, the second lens unit movable and having negative refracting power, and the third lens unit having positive refracting power in the fixed unit.
A main imaging optical system is composed of three lens groups. However, when the shooting range is extended to a shooting distance having a high magnification with this configuration, aberration fluctuations such as spherical aberration and chromatic aberration also increase as the focusing movement amount increases.

【0018】そこで、副レンズ系としての第4レンズ群
は、フォーカシング時に発生する収差変動の補正と変倍
作用を補うと共に、無限遠物体時に全レンズ系の焦点距
離を得るのに必要な光学系を構成している。
Therefore, the fourth lens group serving as the sub-lens system is an optical system necessary for compensating for aberration fluctuations occurring during focusing and for compensating for zooming, and for obtaining the focal length of the entire lens system at an object at infinity. Are configured.

【0019】全レンズ系の主要部である第1レンズ群と
フォーカシングレンズ群である第2レンズ群で支配され
る像面湾曲等の補正には、各々の屈折力配置が重要であ
る。この関係を規定するのが条件式(1)である。この
条件式の上限値の2.5を越える時に、第1レンズ群の
屈折力を一定と考えて、第2レンズ群の屈折力を大きく
すると、ペッツバール和のバランスが崩れ、かつ、像面
湾曲の増大に始まり、球面収差及びコマ収差の過剰補正
状態を招き、良好な性能に到達するのは困難となる。ま
た、第2レンズ群の屈折力を一定と考えて、第1レンズ
群の屈折力を大きくすると、ペッツバール和が小さくな
り過ぎるのを始めとして、球面収差の過剰補正、軸外色
収差の増大等を招く。また、諸収差のフォーカシング時
の変動も大きくなるので、望ましくない。
In order to correct the field curvature and the like which are governed by the first lens group, which is the main part of the entire lens system, and the second lens group, which is the focusing lens group, each refracting power arrangement is important. Conditional expression (1) defines this relationship. When the upper limit of 2.5 in this conditional expression is exceeded and the refractive power of the first lens group is considered to be constant and the refractive power of the second lens group is increased, the Petzval sum balance is lost and field curvature Of the spherical aberration and coma aberration, and it becomes difficult to achieve good performance. If the refractive power of the second lens group is considered to be constant and the refractive power of the first lens group is increased, the Petzval sum becomes too small, excessive correction of spherical aberration, increase of off-axis chromatic aberration, etc. Invite. In addition, fluctuations of various aberrations during focusing become large, which is not desirable.

【0020】条件式(1)の下限値の0.4を越える時
に、ペッツバール和が大きくなり、軸上色収差、軸外色
収差も増大する傾向となる。また、近距離での球面収差
や非点収差は補正不足気味に変動し、良好な性能を得る
ことが困難になる。
When the lower limit of 0.4 to condition (1) is not reached, the Petzval sum tends to increase, and axial chromatic aberration and off-axis chromatic aberration tend to increase. In addition, spherical aberration and astigmatism at short distance fluctuate with little correction, and it becomes difficult to obtain good performance.

【0021】また、すでに説明したように、第1レンズ
群から第3レンズ群により構成される主光学系に対し
て、第4レンズ群は専用変倍アッタチメントレンズと考
えることができる副レンズ系である。上記構成で、適切
な全長のための主レンズ系の屈折力を規定するのが条件
式(2)である。すなわち、(2)式は、主レンズ系の
全長に関する条件を規定している。この条件式の上限値
の1.5を越える時、レンズ構成上、この主レンズ系の
全長が伸びるので、軸上色収差等の変化を補正できれ
ば、収差補正上では極めて有利である。しかしながら、
ペッツバール和も増し、全長が伸びる方向であり、大型
化の結果を招き、望ましいとは言えない。また、下限値
の0.3を越える時には、逆に小型化に有利であるが、
大口径比化には向かない状況になる。すなわち、第1レ
ンズ群と第2レンズ群は屈折力が大きくなり、第4レン
ズ群のフォーカシング時の可動空間を大きく取れても、
全系としての色収差バランスが崩れ、かつ、製造誤差感
度が高くなり、組立上の問題が大きくなり、望ましくな
い。また、フォーカシング時の収差変動の補正も難しく
なり、後部レンズ群での補正が充分とならず、主レンズ
系自体でレンズ構成枚数の増加を招き、逆にフォーカシ
ング時の移動空間が制限されて、最短撮影距離が伸びる
結果となり、望ましくない。
As already described, the fourth lens group is a sub-lens system which can be considered as a dedicated variable magnification attachment lens, in contrast to the main optical system composed of the first lens group to the third lens group. is there. In the above configuration, the conditional expression (2) defines the refractive power of the main lens system for an appropriate overall length. That is, the expression (2) defines the condition regarding the total length of the main lens system. When the upper limit of 1.5 to this conditional expression is exceeded, the overall length of the main lens system is extended due to the lens structure. Therefore, if changes in axial chromatic aberration and the like can be corrected, it is extremely advantageous for aberration correction. However,
The Petzval sum is also increasing, and the total length is increasing, which results in an increase in size and is not desirable. On the other hand, when the lower limit of 0.3 is exceeded, on the contrary, it is advantageous for downsizing.
The situation is not suitable for large aperture ratios. That is, even if the first lens group and the second lens group have large refracting powers and a large movable space can be secured during focusing of the fourth lens group,
The chromatic aberration balance of the entire system is lost, the manufacturing error sensitivity becomes high, and the problem of assembly becomes large, which is not desirable. Also, it becomes difficult to correct aberration fluctuations during focusing, the correction in the rear lens group is not sufficient, the number of lens components increases in the main lens system itself, and conversely, the movement space during focusing is limited, This is not desirable because it results in an increase in the shortest shooting distance.

【0022】条件(3)は、第4レンズ群の無限遠物体
時での近軸横倍率を限定しており、屈折力が負である範
囲をさらに規定する。基本的には、条件式(3)の通
り、正の倍率を持つことが望ましく、言い換えれば、第
4レンズ群が拡大倍率を有すると言うことになる。屈折
力の関係は、主レンズ系について示せば、以下のように
表される。 f123 <f ただし、f123 は第1レンズ群から第3レンズ群に至る
合成焦点距離、fは無限遠物体時の全系の焦点距離であ
る。
The condition (3) limits the paraxial lateral magnification of the fourth lens unit at the time of an object at infinity, and further defines the range in which the refractive power is negative. Basically, as in conditional expression (3), it is desirable to have a positive magnification. In other words, it means that the fourth lens group has a magnifying power. The relationship of the refractive powers can be expressed as follows if the main lens system is shown. f 123 <f where f 123 is the combined focal length from the first lens group to the third lens group, and f is the focal length of the entire system when an object is at infinity.

【0023】つまり、条件式(3)外では、収差補正面
での利点が現れるが、主レンズ系の全長が大きくなり、
かつ、第4レンズ群の屈折力が小さくなる傾向を持ち、
レンズ系が大型化する欠点が発生するので、望ましくな
い。
That is, outside the conditional expression (3), the advantage in terms of aberration correction appears, but the total length of the main lens system becomes large,
Moreover, the refractive power of the fourth lens group tends to be small,
This is not desirable because it causes a drawback that the lens system becomes large.

【0024】また、本発明の光学系は、無限遠において
第1レンズ群と第2レンズ群に着目した時に、合成光学
系(G12)としては、第2レンズ群を通過した軸上近軸
光線の射出傾角が(4)式の範囲となれば、より望まし
い。
Further, in the optical system of the present invention, when focusing on the first lens group and the second lens group at infinity, the synthetic optical system (G 12 ) has an axial paraxial line passing through the second lens group. It is more preferable that the exit inclination angle of the light beam be within the range of the expression (4).

【0025】 −0.05<u2'<0.05 ・・・(4) ただし、u2'は無限遠時の第2レンズ群の最終レンズ面
からの軸上近軸射出傾角(ラジアン)、u2'=u2 +h
2 φ2 であり、添字は群番号を示し、添字の2は第2レ
ンズ群を示し、uは近軸傾角、hは近軸構成高で、φは
屈折力である(松居吉哉著「レンズ設計法」(共立出版
(株)))。
−0.05 <u 2 ′ <0.05 (4) where u 2 ′ is the axial paraxial exit tilt angle (radian) from the final lens surface of the second lens unit at infinity. , U 2 '= u 2 + h
2 φ 2 , the subscript indicates the group number, the subscript 2 indicates the second lens group, u is the paraxial tilt angle, h is the paraxial configuration height, and φ is the refracting power. Design method "(Kyoritsu Shuppan Co., Ltd.).

【0026】この条件式内であれば、後部レンズ群移動
によるフォーカシング方式をとる望遠レンズにおいて特
徴的な球面収差のフォーカシングによる変動を、より容
易に抑制することが可能である。
Within this conditional expression, it is possible to more easily suppress fluctuations due to focusing of the spherical aberration, which is characteristic of a telephoto lens that employs a focusing method by moving the rear lens unit.

【0027】しかし、全光学系を構成する上では、第1
レンズ群と第2レンズ群の合成系が収斂系を構成する場
合もある。また、第2レンズ群を2つのレンズ群で構成
し、フォーカシング時には各々のレンズ群が以下の移動
関係を満足することを特徴とすることが望ましい。 0.5<f2INF/f2MOD<1.5 ・・・(5) ただし、f2INF:第2レンズ群の無限遠撮影時の焦点距
離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距離、 である。
However, in constructing the entire optical system, the first
The combined system of the lens group and the second lens group may form a convergent system. Further, it is desirable that the second lens group is composed of two lens groups, and each lens group satisfies the following movement relationship during focusing. 0.5 <f 2INF / f 2MOD <1.5 (5) where f 2INF is the focal length of the second lens group at infinity shooting, and f 2MOD is the shortest shooting distance of the second lens group. The focal length is.

【0028】条件式(5)の上限値の1.5を越える
と、非点収差や像面湾曲等の補正が困難となり、下限値
の0.5を越えると、最大倍率が得られる撮影距離付近
では第2レンズ群と第3レンズ群の接触等の干渉が起こ
る可能性が大きいので、望ましくない。
If the upper limit of 1.5 to condition (5) is exceeded, it becomes difficult to correct astigmatism, field curvature, etc., and if the lower limit of 0.5 is exceeded, the maximum magnification is obtained. In the vicinity, interference such as contact between the second lens group and the third lens group is likely to occur, which is not desirable.

【0029】さらに、第4レンズ群を少なくとも2つの
レンズ群で構成し、フォーカシング時には、各々のレン
ズ群が以下の移動関係を満足することで、第2レンズ群
が関連した移動を必ずしもしない時に、結像性能上の自
由度が得られるフローティング方法になる。
Further, the fourth lens group is composed of at least two lens groups, and when focusing, each lens group satisfies the following movement relationship, so that when the second lens group does not necessarily perform the related movement, This is a floating method that provides a degree of freedom in image forming performance.

【0030】 0.1<f4INF/f4MOD<1.8 ・・・(6) ただし、f4INF:第4レンズ群の無限遠撮影時の焦点距
離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距離、 である。
0.1 <f 4INF / f 4MOD <1.8 (6) where f 4INF is the focal length of the fourth lens group at infinity shooting, and f 4MOD is the shortest shooting of the fourth lens group. The focal length at a distance is

【0031】この条件式で上限値1.8を越える時に、
最大倍率付近では第4レンズ群内におけるフォーカシン
グレンズの相互の距離が大きくなり、移動空間を多く必
要とするので望ましくない。また、下限値の0.1を越
える時に、第4レンズ群内でのレンズが干渉する可能性
が大きくなるので望ましくない。
When the upper limit of 1.8 is exceeded in this conditional expression,
In the vicinity of the maximum magnification, the distance between the focusing lenses in the fourth lens group becomes large and a large moving space is required, which is not desirable. Further, when the lower limit of 0.1 is exceeded, the possibility that the lenses in the fourth lens group interfere with each other increases, which is not desirable.

【0032】以上の構成にて、近軸構成を、主レンズ系
及び拡大倍率を有する副レンズ系の合成系にて構成す
る。これは、いわゆる2つの部分系によるモジュール設
計として独立に構成することも可能である。
With the above structure, the paraxial structure is composed of a composite system of a main lens system and a sub-lens system having a magnifying power. It can also be configured independently as a so-called modular design with two subsystems.

【0033】また、収差補正面では、第1レンズ群内に
は、複数の正レンズ群と特定の1枚程度の負レンズにて
構成し、必ず空気レンズを配して諸収差の発生面をなさ
せ、かつ、補正も同時に行うことが必要である。また、
レンズ全長の短縮には、第1レンズ群の正レンズ構成枚
数を増加し、収斂性の強い光束を第2レンズ群に入射さ
せることが行われる。
As for the aberration correction surface, the first lens group is made up of a plurality of positive lens groups and a specific negative lens of about one sheet, and an air lens is always arranged to provide a surface where various aberrations occur. It is necessary to make corrections at the same time. Also,
In order to reduce the total lens length, the number of positive lens components of the first lens group is increased and a light beam having a strong convergence is made incident on the second lens group.

【0034】また、第2レンズ群は、第1レンズ群にほ
ぼ隣接するようにして配置するのが、近接倍率を大きく
した時のフォーカシングレンズ群の移動空間を確保する
のには都合がよい。また、(5)式で示すように、第2
レンズ群を2つ程度のレンズ要素に分割して、相互の間
隔を変化させフォーカシング時の収差変動を補正するこ
とは、像面湾曲の補正に極めて有効である。
Further, it is convenient to arrange the second lens group so as to be almost adjacent to the first lens group in order to secure a moving space for the focusing lens group when the proximity magnification is increased. In addition, as shown in the equation (5), the second
It is extremely effective to correct the field curvature by dividing the lens group into about two lens elements and changing the distance between them to correct the aberration variation during focusing.

【0035】一方で、第4レンズ群についても、2つ以
上のレンズ群にて構成し、相互の移動又は空間を変化さ
せることで、収差補正上で同様の効果が得られるように
したのが本発明の特徴である。また、主レンズ系内の第
2レンズ群と副レンズ系の第4レンズ群を同時にフォー
カシングに使用して、変倍と収差補正の両面で効果的に
作用させることで、無限遠から最短撮影距離まで安定し
た光学性能を達成することを可能としている。
On the other hand, the fourth lens group is also composed of two or more lens groups, and the same effect can be obtained in aberration correction by changing the mutual movement or space. This is a feature of the present invention. In addition, the second lens group in the main lens system and the fourth lens group in the sub lens system are used for focusing at the same time to effectively act both in terms of zooming and aberration correction, and from infinity to the shortest shooting distance. It is possible to achieve stable optical performance.

【0036】次に、近軸構成がほぼ決まった後で、厚肉
レンズを割り付けることを考えるが、次のような構成を
とることが望ましい。第1レンズ群は、少なくとも2枚
の正レンズ群及び1枚の負レンズにて構成し、光学系の
望遠比を小さくとるためには、3枚程度の正レンズと1
枚の負レンズで構成することが望ましい。これにより、
無限遠物体での諸単色収差並びに色収差の残存量を小さ
くし、フォーカシング時の各レンズ群の収差残存量も減
少することで、全系の性能の安定度を増すことが可能に
なる。
Next, it is considered to allocate a thick lens after the paraxial structure is almost decided, but it is desirable to adopt the following structure. The first lens group is composed of at least two positive lens groups and one negative lens. To reduce the telephoto ratio of the optical system, about three positive lenses and one positive lens are used.
It is desirable to compose of a negative lens. This allows
By reducing the amount of residual monochromatic aberrations and chromatic aberrations at an object at infinity and reducing the amount of residual aberrations of each lens unit during focusing, it is possible to increase the stability of the performance of the entire system.

【0037】また、第2レンズ群は、第1レンズ群で発
生する収差を補正する作用があると同時に、フォーカシ
ングレンズ群として変倍をする作用の一部を分担してい
る。そのために、レンズ群内での色収差を正レンズと負
レンズのダブレット、特に接合レンズとすることで補正
し、フォーカシング時における収差変動を極力抑えるよ
うにする。
The second lens group has a function of correcting the aberration generated in the first lens group and, at the same time, part of the function of varying the magnification as a focusing lens group. Therefore, chromatic aberration in the lens group is corrected by using a doublet of a positive lens and a negative lens, in particular, a cemented lens, so that fluctuation of aberration during focusing is suppressed as much as possible.

【0038】結像作用を有する第3レンズ群は、有限遠
物体においてフォーカシング時に固定レンズ群であるこ
とが大きな特徴である。実際に、本出願人により第3レ
ンズ群可動なるものの提案を行っており、これとは大き
く異なる特徴を持っている。その構成は、少なくとも1
枚の正レンズと負レンズによるダブレット構成であり、
特に接合レンズとすると、安定した結像性能を得るのに
効果が大きい。
The third lens group, which has an image forming action, is characterized in that it is a fixed lens group during focusing on an object at finite distance. In fact, the present applicant has proposed a movable third lens group, and has a feature that is significantly different from this. Its configuration is at least 1
It is a doublet configuration consisting of a positive lens and a negative lens,
In particular, when a cemented lens is used, it is very effective in obtaining stable image forming performance.

【0039】第4レンズ群は、主レンズ系としての第1
レンズ群から第3レンズ群に対するアタッチメントレン
ズと考えられる光学系であり、その構成は、変倍範囲や
空気間隔等の制限条件等を含む光学系の仕様により、正
レンズと負レンズを最小構成として考えることができ
る。
The fourth lens group is the first lens system as the first lens system.
It is an optical system that is considered as an attachment lens from the lens group to the third lens group, and its configuration is based on the specifications of the optical system including the variable conditions such as the variable range and the air gap, and the minimum configuration of the positive lens and the negative lens. I can think.

【0040】[0040]

【実施例】以下に、本発明の望遠レンズの実施例1〜7
について説明する。各実施例の数値データは後記する
が、実施例1の無限遠物点時及び横倍率−1/2の有限
遠物点時の断面図をそれぞれ図1(a)、(b)に示
す。この実施例は、第1レンズ群G1は、両凸レンズ2
枚と両凹レンズ及び物体側に凸面を向けた正メニスカス
レンズで構成する。第1レンズ群G1からの収斂性の光
束は、負屈折力の第2レンズ群G2により、その近軸軸
上光線は幾分発散性となって第3レンズ群G3に入射す
る。この第2レンズ群G2は、両凸レンズと両凹レンズ
のダブレットと1枚の両凹レンズにて構成され、無限遠
から有限遠物体へのフォーカシング時には、像側に移動
する。また、第3レンズ群G3は図示のように固定群で
あり、このことが大きな特徴となっている。その構成
は、物体側に凸面を向けた負メニスカスレンズと両凸レ
ンズのダブレットである。もちろん、正レンズ1枚でも
構成できるが、より高い結像性能を得るのは容易ではな
い。
EXAMPLES Examples 1 to 7 of the telephoto lens of the present invention will be described below.
Will be described. Numerical data of each example will be described later, but FIGS. 1A and 1B are cross-sectional views of Example 1 at an object point at infinity and at a finite object point at a lateral magnification of -1/2, respectively. In this embodiment, the first lens group G1 includes the biconvex lens 2
It is composed of a single lens, a biconcave lens, and a positive meniscus lens having a convex surface facing the object side. The converging light flux from the first lens group G1 enters the third lens group G3 with its paraxial on-axis rays becoming somewhat divergent by the second lens group G2 having negative refractive power. The second lens group G2 is composed of a doublet of a biconvex lens and a biconcave lens, and one biconcave lens, and moves toward the image side when focusing from an infinite object to a finite object. The third lens group G3 is a fixed group as shown in the figure, which is a major feature. The configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. Of course, a single positive lens can be used, but it is not easy to obtain higher imaging performance.

【0041】また、第4レンズ群G4は、この実施例で
は、可動の前群G41と固定の後群G42にて構成する。し
かも、前群G41は、無限遠から有限遠物体へのフォーカ
シング時には、物体側に移動する。この実施例では、前
群G41は、両凸レンズと両凹レンズのダブレット、後群
42は両凹レンズにて構成する。この実施例の無限遠物
点時及び横倍率−1/2の有限遠物点時の収差図をそれ
ぞれ図8、図9に示す。収差図には、球面収差、非点収
差、倍率色収差、歪曲収差を示す。以下、同じ。
The fourth lens group G4 is composed of a movable front group G 41 and a fixed rear group G 42 in this embodiment. Moreover, the front group G 41 moves toward the object side during focusing from an infinite object to a finite object. In this embodiment, the front group G 41 is composed of a doublet of a biconvex lens and a biconcave lens, and the rear group G 42 is composed of a biconcave lens. FIGS. 8 and 9 show aberration diagrams of this example at the infinite point and at the finite object point with a lateral magnification of −1/2. The aberration diagram shows spherical aberration, astigmatism, chromatic aberration of magnification, and distortion. same as below.

【0042】実施例2の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図2(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズ2枚と両凹レンズ及び物体側に凸面を向けた正
メニスカスレンズで構成する。第1レンズ群G1からの
収斂性の光束は、負屈折力の第2レンズ群G2により、
その近軸軸上光線は幾分発散性となって第3レンズ群G
3に入射する。この第2レンズ群G2は、可動の前群G
21と可動の後群G22にて構成する。両群共、無限遠から
有限遠物体へのフォーカシング時には、像側に移動する
が、両群の間隔は縮まる。前群G21は、両凸レンズと両
凹レンズのダブレットからなり、後群G22は、1枚の両
凹レンズにて構成する。また、第3レンズ群G3は図示
のように固定群であり、その構成は、物体側に凸面を向
けた負メニスカスレンズと両凸レンズのダブレットであ
る。また、第4レンズ群G4は、可動の前群G41と固定
の後群G42にて構成され、前群G41は、無限遠から有限
遠物体へのフォーカシング時には、物体側に移動する。
この実施例では、前群G41は、両凸レンズと両凹レンズ
のダブレット、後群G42は両凹レンズにて構成する。こ
の実施例は、第2レンズ群G2のフォーカシング時にお
ける移動量が異なる点に特徴があり、収差変動を抑制す
る上で効果を持っている。この実施例の無限遠物点時及
び横倍率−1/2の有限遠物点時の収差図をそれぞれ図
10、図11に示す。
Example 2 at infinity and lateral magnification -1 /
2 (a) and 2 (a) are cross-sectional views of the object at the finite object point, respectively.
It shows in (b). In this embodiment, the first lens group G1 includes two biconvex lenses, a biconcave lens, and a positive meniscus lens having a convex surface directed toward the object side. The convergent light flux from the first lens group G1 is converted by the second lens group G2 having negative refractive power into
The paraxial ray becomes somewhat divergent, and the third lens group G
It is incident on 3. The second lens group G2 is a movable front group G.
21 and movable rear group G 22 . Both groups move to the image side during focusing from an object at infinity to an object at finite distance, but the distance between both groups decreases. The front group G 21 is composed of a doublet of a biconvex lens and a biconcave lens, and the rear group G 22 is composed of one biconcave lens. The third lens group G3 is a fixed group as shown in the drawing, and its configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. The fourth lens group G4 is composed of a movable front group G 41 and a fixed rear group G 42 , and the front group G 41 moves toward the object side during focusing from an infinite object to a finite object.
In this embodiment, the front group G 41 is composed of a doublet of a biconvex lens and a biconcave lens, and the rear group G 42 is composed of a biconcave lens. This embodiment is characterized in that the amount of movement of the second lens group G2 during focusing is different, and is effective in suppressing aberration fluctuations. FIGS. 10 and 11 are aberration diagrams of this example at the infinite point and at the finite object point with a lateral magnification of −1/2.

【0043】実施例3の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図3(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズ2枚と両凹レンズ及び物体側に凸面を向けた正
メニスカスレンズで構成する。第2レンズ群G2は、可
動の前群G21と可動の後群G22にて構成する。両群共、
無限遠から有限遠物体へのフォーカシング時には、像側
に移動するが、両群の間隔は縮まる。前群G21は、両凸
レンズと両凹レンズのダブレットからなり、後群G
22は、1枚の両凹レンズにて構成する。また、第3レン
ズ群G3は固定群であり、その構成は、物体側に凸面を
向けた負メニスカスレンズと両凸レンズのダブレットで
ある。また、第4レンズ群G4は、可動の前群G41と後
群G42にて構成され、前群G41は、無限遠から有限遠物
体へのフォーカシング時には、物体側に移動する。後群
42は、無限遠から有限遠物体へのフォーカシング時に
は、像側に移動する。この実施例では、前群G41は、両
凸レンズと像側に凸面を向けた負メニスカスレンズのダ
ブレット、後群G42は両凹レンズにて構成する。この実
施例の無限遠物点時及び横倍率−1/2の有限遠物点時
の収差図をそれぞれ図12、図13に示す。
Example 3 at infinity object point and lateral magnification -1 /
2 (a) and 2 (b) are sectional views of the object at finite object point 2 respectively.
It shows in (b). In this embodiment, the first lens group G1 includes two biconvex lenses, a biconcave lens, and a positive meniscus lens having a convex surface directed toward the object side. The second lens unit G2, constitutes in front of the movable group G 21 and the rear group movable G 22. Both groups,
At the time of focusing from infinity to an object at finite distance, it moves to the image side, but the distance between both groups decreases. The front group G 21 includes a doublet including a biconvex lens and a biconcave lens.
22 is composed of one biconcave lens. The third lens group G3 is a fixed group, and its configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. The fourth lens group G4 is composed of a movable front group G 41 and a rear group G 42 , and the front group G 41 moves toward the object side during focusing from an infinite object to a finite object. The rear group G 42 moves toward the image side during focusing from an object at infinity to an object at finite distance. In this embodiment, the front group G 41 is composed of a biconvex lens and a doublet of a negative meniscus lens having a convex surface facing the image side, and the rear group G 42 is composed of a biconcave lens. 12 and 13 show aberration diagrams of this example at the point of infinity and at the point of finite object at a lateral magnification of -1/2, respectively.

【0044】実施例4の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図4(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズ2枚と両凹レンズ及び物体側に凸面を向けた正
メニスカスレンズで構成する。第2レンズ群G2は、両
凸レンズと両凹レンズのダブレットと1枚の両凹レンズ
にて構成され、無限遠から有限遠物体へのフォーカシン
グ時には、像側に移動する。また、第3レンズ群G3は
固定群であり、その構成は、物体側に凸面を向けた負メ
ニスカスレンズと両凸レンズのダブレットである。ま
た、第4レンズ群G4は、可動の前群G41と固定の後群
42にて構成され、前群G41は、無限遠から有限遠物体
へのフォーカシング時には、物体側に移動する。そして
前群G41、後群G42共、単レンズで構成しており、前群
41は物体側に凸面を向けた正メニスカスレンズ、後群
42は両凹レンズにて構成する。この実施例の無限遠物
点時及び横倍率−1/2の有限遠物点時の収差図をそれ
ぞれ図14、図15に示す。
Example 4 at infinity object point and lateral magnification -1 /
2A and 2B are sectional views of the object at finite object point 2 in FIG.
It shows in (b). In this embodiment, the first lens group G1 includes two biconvex lenses, a biconcave lens, and a positive meniscus lens having a convex surface directed toward the object side. The second lens group G2 is composed of a doublet of a biconvex lens and a biconcave lens, and one biconcave lens, and moves toward the image side when focusing from an infinite object to a finite object. The third lens group G3 is a fixed group, and its configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. The fourth lens group G4 is composed of a movable front group G 41 and a fixed rear group G 42 , and the front group G 41 moves toward the object side during focusing from an infinite object to a finite object. The front group G 41, the rear group G 42 both constitute a single lens, the front group G 41 positive meniscus lens having a convex surface directed toward the object side, the rear group G 42 is constituted by a biconcave lens. Aberration diagrams of this example at the time of an object point at infinity and at a lateral object point of −1/2 at a finite object point are shown in FIGS. 14 and 15, respectively.

【0045】実施例5の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図5(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズ2枚と両凹レンズ及び両凸レンズで構成する。
第2レンズ群G2は、両凸レンズと両凹レンズのダブレ
ットと1枚の両凹レンズにて構成され、無限遠から有限
遠物体へのフォーカシング時には、像側に移動する。ま
た、第3レンズ群G3は固定群であり、その構成は、物
体側に凸面を向けた負メニスカスレンズと両凸レンズの
ダブレットである。また、第4レンズ群G4は、可動の
前群G41と後群G42にて構成され、前群G41、後群G42
共、無限遠から有限遠物体へのフォーカシング時に物体
側に移動するが、両者の間隔が広がるように別に移動す
る。この実施例では、前群G41、後群G42共、単レンズ
で構成しており、前群G41は物体側に凸面を向けた正メ
ニスカスレンズ、後群G42は像側に凸面を向けた負メニ
スカスレンズにて構成する。この実施例の無限遠物点時
及び横倍率−1/2の有限遠物点時の収差図をそれぞれ
図16、図17に示す。
Example 5 at infinity and lateral magnification -1 /
2 (a) and 2 (b) are sectional views of the object at finite object point 2 respectively.
It shows in (b). In this embodiment, the first lens group G1 is composed of two biconvex lenses, a biconcave lens and a biconvex lens.
The second lens group G2 is composed of a doublet of a biconvex lens and a biconcave lens, and one biconcave lens, and moves toward the image side when focusing from an infinite object to a finite object. The third lens group G3 is a fixed group, and its configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. The fourth lens group G4 includes a movable front group G 41 and a rear group G 42 , and the front group G 41 and the rear group G 42 are included.
Both move toward the object side when focusing from an object at infinity to an object at finite distance, but move separately so that the distance between the two expands. In this embodiment, both the front group G 41 and the rear group G 42 are composed of a single lens. The front group G 41 has a positive meniscus lens having a convex surface facing the object side, and the rear group G 42 has a convex surface facing the image side. It consists of a negative meniscus lens. 16 and 17 are aberration diagrams of this example at the point of infinity and at the object point of finite distance with a lateral magnification of -1/2, respectively.

【0046】実施例6の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図6(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズ2枚と両凹レンズ及び物体側に凸面を向けた正
メニスカスレンズで構成する。第2レンズ群G2は、両
凸レンズと両凹レンズのダブレットと1枚の両凹レンズ
にて構成され、無限遠から有限遠物体へのフォーカシン
グ時には、像側に移動する。また、第3レンズ群G3は
固定群であり、その構成は、物体側に凸面を向けた負メ
ニスカスレンズと両凸レンズのダブレットである。ま
た、第4レンズ群G4は、可動の前群G41と固定の後群
42にて構成され、前群G41は無限遠から有限遠物体へ
のフォーカシング時に物体側に移動する。この実施例で
は、前群G41、後群G42共、単レンズで構成しており、
前群G41は物体側に凸面を向けた正メニスカスレンズ、
後群G42は両凹レンズにて構成する。この実施例の無限
遠物点時及び横倍率−1/2の有限遠物点時の収差図を
それぞれ図18、図19に示す。
Example 6 at infinity object point and lateral magnification -1 /
2A and 2B are cross-sectional views of the object at the finite object point in FIG.
It shows in (b). In this embodiment, the first lens group G1 includes two biconvex lenses, a biconcave lens, and a positive meniscus lens having a convex surface directed toward the object side. The second lens group G2 is composed of a doublet of a biconvex lens and a biconcave lens, and one biconcave lens, and moves toward the image side when focusing from an infinite object to a finite object. The third lens group G3 is a fixed group, and its configuration is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. The fourth lens group G4 is composed of a movable front group G 41 and a fixed rear group G 42 , and the front group G 41 moves toward the object side during focusing from an infinite object to a finite object. In this embodiment, both the front lens group G 41 and the rear lens group G 42 are composed of a single lens,
The front group G 41 is a positive meniscus lens having a convex surface directed toward the object side,
The rear group G 42 is composed of a biconcave lens. FIGS. 18 and 19 are aberration diagrams of this example at an object point at infinity and at a finite object point at a lateral magnification of −1/2.

【0047】実施例7の無限遠物点時及び横倍率−1/
2の有限遠物点時の断面図をそれぞれ図7(a)、
(b)に示す。この実施例は、第1レンズ群G1は、両
凸レンズと物体側に凸面を向けた正メニスカスレンズと
両凹レンズ及び物体側に凸面を向けた正メニスカスレン
ズで構成する。第2レンズ群G2は、可動の前群G21
可動の後群G22にて構成して、フォーカシング時の第2
レンズ群G2のフローティング量を制限した場合であ
る。両群共、無限遠から有限遠物体へのフォーカシング
時には、像側に移動するが、両群の間隔は縮まる。前群
21は、両凸レンズと両凹レンズのダブレットからな
り、後群G22は、1枚の物体側に凸面を向けた負メニス
カスレンズで構成する。第3レンズ群G3は固定群であ
り、物体側に凸面を向けた負メニスカスレンズと両凸レ
ンズのダブレットである。また、第4レンズ群G4は、
可動の前群G41と固定の後群G42にて構成され、前群G
41は無限遠から有限遠物体へのフォーカシング時に物体
側に移動する。前群G41、後群G42共、単レンズで構
成しており、前群G41は物体側に凸面を向けた正メニ
スカスレンズ、後群G42は両凹レンズにて構成する。こ
の実施例の無限遠物点時及び横倍率−1/2の有限遠物
点時の収差図をそれぞれ図20、図21に示す。
Example 7 at infinity and lateral magnification -1 /
2 (a) and 2 (b) are sectional views of the object at the finite object point, respectively.
It shows in (b). In this embodiment, the first lens group G1 includes a biconvex lens, a positive meniscus lens having a convex surface facing the object side, a biconcave lens, and a positive meniscus lens having a convex surface facing the object side. The second lens unit G2, and constituted by a movable front group G 21 and the movable after the group G 22, first at the time of focusing 2
This is the case where the floating amount of the lens group G2 is limited. Both groups move to the image side during focusing from an object at infinity to an object at finite distance, but the distance between both groups decreases. The front group G 21 is composed of a doublet including a biconvex lens and a biconcave lens, and the rear group G 22 is composed of one negative meniscus lens having a convex surface facing the object side. The third lens group G3 is a fixed group, and is a doublet of a negative meniscus lens having a convex surface facing the object side and a biconvex lens. Further, the fourth lens group G4 is
It consists of a movable front group G 41 and a fixed rear group G 42 .
41 moves to the object side when focusing from an infinite object to a finite object. Both the front group G 41 and the rear group G 42 are composed of a single lens. The front group G 41 is composed of a positive meniscus lens having a convex surface facing the object side, and the rear group G 42 is composed of a biconcave lens. 20 and 21 are aberration diagrams of this example at the point of infinity and at the point of finite object at a lateral magnification of -1/2, respectively.

【0048】以下、上記実施例1〜7の数値データを示
すが、記号は上記の外、fは全系焦点距離、FNOはFナ
ンバー、2ωは画角、r1 、r2 …は各レンズ面の曲率
半径、d1 、d2 …は各レンズ面間の間隔、nd1、nd2
…は各レンズのd線の屈折率、νd1、νd2…は各レンズ
のアッベ数である。また、フォーカシング群間隔データ
中の∞は無限遠物点合焦時、β=−1/2は横倍率−1
/2の有限遠物点合焦時を表す。
Numerical data of Examples 1 to 7 will be shown below. Symbols are other than the above, f is the focal length of the entire system, F NO is the F number, 2ω is the angle of view, r 1 , r 2 ... The radii of curvature of the lens surfaces, d 1 , d 2 ... Are the intervals between the lens surfaces, n d1 , n d2
Is the d-line refractive index of each lens, and ν d1 , ν d2 are the Abbe numbers of each lens. In addition, ∞ in the focusing group interval data is when the object point is focused at infinity, and β = −1 / 2 is the lateral magnification −1.
/ 2 represents the object at infinity at a finite object point.

【0049】実施例1 f =177.8 ,FNO=2.96 ,2ω=13.874° r1 = 262.0751 d1 = 5.8220 nd1 =1.61800 νd1 =63.38 r2 = -318.8412 d2 = 0.2500 r3 = 94.6117 d3 =11.2455 nd2 =1.49700 νd2 =81.61 r4 = -139.8985 d4 = 1.6577 r5 = -129.5848 d5 = 3.2500 nd3 =1.83400 νd3 =37.16 r6 = 190.5678 d6 = 0.1500 r7 = 86.6422 d7 = 6.5412 nd4 =1.49700 νd4 =81.61 r8 = 1048.1473 d8 =(可変) r9 = 260.7504 d9 = 4.1077 nd5 =1.80518 νd5 =25.43 r10= -144.8628 d10= 1.9000 nd6 =1.51823 νd6 =58.96 r11= 45.3400 d11= 9.8507 r12= -1272.3963 d12= 1.9900 nd7 =1.51823 νd7 =58.96 r13= 79.5719 d13=(可変) r14= ∞(絞り) d14= 1.0000 r15= 61.5072 d15= 1.7000 nd8 =1.84666 νd8 =23.88 r16= 52.2195 d16= 5.9253 nd9 =1.48749 νd9 =70.20 r17= -115.6318 d17=(可変) r18= 67.4090 d18= 4.5675 nd10=1.67790 νd10=55.33 r19= -153.3366 d19= 0.9899 r20= -126.0203 d20= 1.7000 nd11=1.61293 νd11=37.00 r21= 179.9403 d21=(可変) r22= -95.7491 d22= 1.5000 nd12=1.72916 νd12=54.68 r23= 154.2466 Example 1 f = 177.8, F NO = 2.96, 2ω = 13.874 ° r 1 = 262.0751 d 1 = 5.8220 n d1 = 1.61800 ν d1 = 63.38 r 2 = -318.8412 d 2 = 0.2500 r 3 = 94.6117 d 3 = 11.2455 n d2 = 1.49700 ν d2 = 81.61 r 4 = -139.8985 d 4 = 1.6577 r 5 = -129.5848 d 5 = 3.2500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 190.5678 d 6 = 0.1500 r 7 = 86.6422 d 7 = 6.5412 n d4 = 1.49700 ν d4 = 81.61 r 8 = 1048.1473 d 8 = (variable) r 9 = 260.7504 d 9 = 4.1077 n d5 = 1.80518 ν d5 = 25.43 r 10 = -144.8628 d 10 = 1.9000 n d6 = 1.51823 ν d6 = 58.96 r 11 = 45.3400 d 11 = 9.8507 r 12 = -1272.3963 d 12 = 1.9900 n d7 = 1.51823 ν d7 = 58.96 r 13 = 79.5719 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.0000 r 15 = 61.5072 d 15 = 1.7000 n d8 = 1.84666 ν d8 = 23.88 r 16 = 52.2195 d 16 = 5.9253 n d9 = 1.48749 ν d9 = 70.20 r 17 = -115.6318 d 17 = (variable) r 18 = 67.4090 d 18 = 4.5675 n d10 = 1.67790 ν d10 = 55.33 r 19 = -153.3366 d 19 = 0.9899 r 20 = -126.0203 d 20 = 1.7000 n d11 = 1.61293 ν d11 = 37.00 r 21 = 179.9403 d 21 = (variable) r 22 = -95.7491 d 22 = 1.5000 n d12 = 1.72916 ν d12 = 54.68 r 23 = 154.2466

【0050】実施例2 f =180.14 ,FNO=2.88 ,2ω=13.7° r1 = 221.0100 d1 = 5.8777 nd1 =1.61800 νd1 =63.38 r2 = -361.7757 d2 = 0.1500 r3 = 91.1785 d3 =11.1367 nd2 =1.49700 νd2 =81.61 r4 = -140.8237 d4 = 1.6770 r5 = -130.5435 d5 = 3.3500 nd3 =1.83400 νd3 =37.16 r6 = 182.5607 d6 = 0.1500 r7 = 79.4358 d7 = 6.7133 nd4 =1.49700 νd4 =81.61 r8 = 881.4254 d8 =(可変) r9 = 290.3131 d9 = 4.0458 nd5 =1.80518 νd5 =25.43 r10= -136.4317 d10= 1.9331 nd6 =1.53996 νd6 =59.57 r11= 42.1457 d11=(可変) r12= -432.3833 d12= 2.0000 nd7 =1.51821 νd7 =65.04 r13= 84.2143 d13=(可変) r14= ∞(絞り) d14= 1.0000 r15= 61.8964 d15= 1.7500 nd8 =1.80518 νd8 =25.43 r16= 49.8593 d16= 6.7401 nd9 =1.48749 νd9 =70.20 r17= -100.5404 d17=(可変) r18= 71.1579 d18= 4.0565 nd10=1.69680 νd10=55.52 r19= -439.3857 d19= 1.8630 r20= -213.8762 d20= 1.8500 nd11=1.63980 νd11=34.48 r21= 228.3005 d21=(可変) r22= -107.1144 d22= 1.9000 nd12=1.61800 νd12=63.38 r23= 146.7397 Example 2 f = 180.14, F NO = 2.88, 2ω = 13.7 ° r 1 = 221.0100 d 1 = 5.8777 n d1 = 1.61800 ν d1 = 63.38 r 2 = -361.7757 d 2 = 0.1500 r 3 = 91.1785 d 3 = 11.1367 n d2 = 1.49700 ν d2 = 81.61 r 4 = -140.8237 d 4 = 1.6770 r 5 = -130.5435 d 5 = 3.3500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 182.5607 d 6 = 0.1500 r 7 = 79.4358 d 7 = 6.7133 n d4 = 1.49700 ν d4 = 81.61 r 8 = 881.4254 d 8 = (variable) r 9 = 290.3131 d 9 = 4.0458 n d5 = 1.80518 ν d5 = 25.43 r 10 = -136.4317 d 10 = 1.9331 n d6 = 1.53996 ν d6 = 59.57 r 11 = 42.1457 d 11 = (variable) r 12 = -432.3833 d 12 = 2.0000 n d7 = 1.51821 ν d7 = 65.04 r 13 = 84.2143 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.0000 r 15 = 61.8964 d 15 = 1.7500 n d8 = 1.80518 ν d8 = 25.43 r 16 = 49.8593 d 16 = 6.7401 n d9 = 1.48749 ν d9 = 70.20 r 17 = -100.5404 d 17 = (variable) r 18 = 71.1579 d 18 = 4.0565 n d10 = 1.69680 ν d10 = 55.52 r 19 = -439.3857 d 19 = 1.8630 r 20 = -213.8762 d 20 = 1.8500 n d11 = 1.63980 ν d11 = 34.48 r 21 = 228.3005 d 21 = ( Variable) r 22 = -107.1144 d 22 = 1.9000 n d12 = 1.61800 ν d12 = 63.38 r 23 = 146.7397

【0051】実施例3 f =197.5 ,FNO=2.86 ,2ω=12.5° r1 = 268.3172 d1 = 7.3637 nd1 =1.60300 νd1 =65.48 r2 = -304.7913 d2 = 0.1500 r3 = 102.9617 d3 =13.1396 nd2 =1.49700 νd2 =81.61 r4 = -156.4655 d4 = 1.3500 r5 = -147.2821 d5 = 3.3500 nd3 =1.83400 νd3 =37.16 r6 = 206.4306 d6 = 0.1500 r7 = 79.7258 d7 = 8.1126 nd4 =1.49700 νd4 =81.61 r8 = 579.9983 d8 =(可変) r9 = 331.9196 d9 = 4.3051 nd5 =1.80518 νd5 =25.43 r10= -156.3746 d10= 1.8000 nd6 =1.53996 νd6 =59.57 r11= 51.6743 d11=(可変) r12= -782.8614 d12= 2.0000 nd7 =1.51821 νd7 =65.04 r13= 66.5063 d13=(可変) r14= ∞(絞り) d14= 2.0000 r15= 66.3476 d15= 1.7500 nd8 =1.80518 νd8 =25.43 r16= 56.4544 d16= 6.8962 nd9 =1.49700 νd9 =81.61 r17= -126.0868 d17=(可変) r18= 87.9049 d18= 4.1723 nd10=1.69680 νd10=55.53 r19= -510.5517 d19= 2.7842 r20= -116.2583 d20= 1.8500 nd11=1.63980 νd11=34.48 r21= -446.0581 d21=(可変) r22= -155.4716 d22= 1.8000 nd12=1.61800 νd12=63.39 r23= 119.3063 Example 3 f = 197.5, F NO = 2.86, 2ω = 12.5 ° r 1 = 268.3172 d 1 = 7.3637 n d1 = 1.60300 ν d1 = 65.48 r 2 = -304.7913 d 2 = 0.1500 r 3 = 102.9617 d 3 = 13.1396 n d2 = 1.49700 ν d2 = 81.61 r 4 = -156.4655 d 4 = 1.3500 r 5 = -147.2821 d 5 = 3.3500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 206.4306 d 6 = 0.1500 r 7 = 79.7258 d 7 = 8.1126 n d4 = 1.49700 ν d4 = 81.61 r 8 = 579.9983 d 8 = (variable) r 9 = 331.9196 d 9 = 4.3051 n d5 = 1.80518 ν d5 = 25.43 r 10 = -156.3746 d 10 = 1.8000 n d6 = 1.53996 ν d6 = 59.57 r 11 = 51.6743 d 11 = (variable) r 12 = -782.8614 d 12 = 2.0000 n d7 = 1.51821 ν d7 = 65.04 r 13 = 66.5063 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 2.0000 r 15 = 66.3476 d 15 = 1.7500 n d8 = 1.80518 ν d8 = 25.43 r 16 = 56.4544 d 16 = 6.8962 n d9 = 1.49700 ν d9 = 81.61 r 17 = -126.0868 d 17 = (variable) r 18 = 87.9049 d 18 = 4.1723 n d10 = 1.69680 ν d10 = 55.53 r 19 = -510.5517 d 19 = 2.7842 r 20 = -116.2583 d 20 = 1.8500 n d11 = 1.63980 ν d11 = 34.48 r 21 = -446.0581 d 21 = (variable) r 22 = -155.4716 d 22 = 1.8000 n d12 = 1.61800 ν d12 = 63.39 r 23 = 119.3063

【0052】実施例4 f =181 ,FNO=2.83 ,2ω=13.63 ° r1 = 218.3602 d1 = 6.3853 nd1 =1.61800 νd1 =63.38 r2 = -280.4587 d2 = 0.2500 r3 = 94.8563 d3 =10.8511 nd2 =1.49700 νd2 =81.61 r4 = -148.7559 d4 = 1.2011 r5 = -140.9565 d5 = 3.2500 nd3 =1.83400 νd3 =37.16 r6 = 160.0205 d6 = 0.1500 r7 = 83.8409 d7 = 6.6031 nd4 =1.49700 νd4 =81.61 r8 = 959.0535 d8 =(可変) r9 = 135.9481 d9 = 4.6720 nd5 =1.80518 νd5 =25.43 r10= -154.9684 d10= 1.9000 nd6 =1.51823 νd6 =58.96 r11= 53.5362 d11= 5.6086 r12= -165.9578 d12= 1.9900 nd7 =1.56013 νd7 =46.99 r13= 52.4970 d13=(可変) r14= ∞(絞り) d14= 1.4999 r15= 63.8234 d15= 2.2500 nd8 =1.84666 νd8 =23.88 r16= 51.8726 d16= 7.3413 nd9 =1.48749 νd9 =70.20 r17= -89.4499 d17=(可変) r18= 54.6471 d18= 3.9114 nd10=1.49700 νd10=81.61 r19= 272.2085 d19=(可変) r20= -85.3564 d20= 1.8500 nd11=1.61025 νd11=56.51 r21= 127.3330 Example 4 f = 181, F NO = 2.83, 2ω = 13.63 ° r 1 = 218.3602 d 1 = 6.3853 n d1 = 1.61800 ν d1 = 63.38 r 2 = -280.4587 d 2 = 0.2500 r 3 = 94.8563 d 3 = 10.8511 n d2 = 1.49700 ν d2 = 81.61 r 4 = -148.7559 d 4 = 1.2011 r 5 = -140.9565 d 5 = 3.2500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 160.0205 d 6 = 0.1500 r 7 = 83.8409 d 7 = 6.6031 n d4 = 1.49700 ν d4 = 81.61 r 8 = 959.0535 d 8 = (variable) r 9 = 135.9481 d 9 = 4.6720 n d5 = 1.80518 ν d5 = 25.43 r 10 = -154.9684 d 10 = 1.9000 nd d6 = 1.51823 ν d6 = 58.96 r 11 = 53.5362 d 11 = 5.6086 r 12 = -165.9578 d 12 = 1.9900 n d7 = 1.56013 ν d7 = 46.99 r 13 = 52.4970 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.4999 r 15 = 63.8234 d 15 = 2.2500 n d8 = 1.84666 ν d8 = 23.88 r 16 = 51.8726 d 16 = 7.3413 n d9 = 1.48749 ν d9 = 70.20 r 17 = -89.4499 d 17 = (variable) r 18 = 54.6471 d 18 = 3.9114 n d10 = 1.49700 ν d10 = 81.61 r 19 = 272.2085 d 19 = (Variable) r 20 = -85.3564 d 20 = 1.8500 n d11 = 1.61025 ν d11 = 56.51 r 21 = 127.3330

【0053】実施例5 f =180 ,FNO=2.826 ,2ω=13.706° r1 = 162.8431 d1 = 6.4199 nd1 =1.61800 νd1 =63.38 r2 = -490.0011 d2 = 0.2500 r3 = 93.2788 d3 =10.8927 nd2 =1.49700 νd2 =81.61 r4 = -152.6832 d4 = 1.1262 r5 = -148.2091 d5 = 3.2500 nd3 =1.83400 νd3 =37.16 r6 = 165.2975 d6 = 0.1500 r7 = 82.6075 d7 = 7.4655 nd4 =1.49700 νd4 =81.61 r8 = -948.0851 d8 =(可変) r9 = 251.3899 d9 = 4.2951 nd5 =1.78470 νd5 =26.30 r10= -135.8557 d10= 1.8990 nd6 =1.51823 νd6 =58.96 r11= 62.6100 d11= 5.7466 r12= -125.0567 d12= 1.9900 nd7 =1.51633 νd7 =64.15 r13= 52.1813 d13=(可変) r14= ∞(絞り) d14= 1.4944 r15= 55.4671 d15= 2.2500 nd8 =1.84666 νd8 =23.88 r16= 44.2764 d16= 7.9380 nd9 =1.49700 νd9 =81.61 r17= -108.3520 d17=(可変) r18= 103.5378 d18= 2.6921 nd10=1.74950 νd10=35.27 r19= 457.6827 d19=(可変) r20= -56.4930 d20= 1.8500 nd11=1.69680 νd11=55.52 r21= -598.2399 Example 5 f = 180, F NO = 2.826, 2ω = 13.706 ° r 1 = 162.8431 d 1 = 6.4199 n d1 = 1.61800 ν d1 = 63.38 r 2 = -490.0011 d 2 = 0.2500 r 3 = 93.2788 d 3 = 10.8927 n d2 = 1.49700 ν d2 = 81.61 r 4 = -152.6832 d 4 = 1.1262 r 5 = -148.2091 d 5 = 3.2500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 165.2975 d 6 = 0.1500 r 7 = 82.6075 d 7 = 7.4655 n d4 = 1.49700 ν d4 = 81.61 r 8 = -948.0851 d 8 = (variable) r 9 = 251.3899 d 9 = 4.2951 n d5 = 1.78470 ν d5 = 26.30 r 10 = -135.8557 d 10 = 1.8990 n d6 = 1.51823 ν d6 = 58.96 r 11 = 62.6100 d 11 = 5.7466 r 12 = -125.0567 d 12 = 1.9900 n d7 = 1.51633 ν d7 = 64.15 r 13 = 52.1813 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.4944 r 15 = 55.4671 d 15 = 2.2500 n d8 = 1.84666 ν d8 = 23.88 r 16 = 44.2764 d 16 = 7.9380 n d9 = 1.49700 ν d9 = 81.61 r 17 = -108.3520 d 17 = (variable) r 18 = 103.5378 d 18 = 2.6921 n d10 = 1.74950 ν d10 = 35.27 r 19 = 457.6827 d 19 = (Variable) r 20 = -56.4930 d 20 = 1.8500 n d11 = 1.69680 ν d11 = 55.52 r 21 = -598.2399

【0054】実施例6 f =180.32 ,FNO=2.825 ,2ω=13.682° r1 = 227.9638 d1 = 6.3082 nd1 =1.61800 νd1 =63.38 r2 = -277.1411 d2 = 0.2500 r3 = 97.2565 d3 =11.2426 nd2 =1.49700 νd2 =81.61 r4 = -128.4099 d4 = 1.1587 r5 = -123.2120 d5 = 3.2500 nd3 =1.83400 νd3 =37.16 r6 = 176.5792 d6 = 0.1500 r7 = 82.8875 d7 = 6.7990 nd4 =1.49700 νd4 =81.61 r8 = 1342.6623 d8 =(可変) r9 = 123.7908 d9 = 5.2425 nd5 =1.80518 νd5 =25.43 r10= -170.3875 d10= 5.2272 nd6 =1.51823 νd6 =58.96 r11= 55.1048 d11= 5.6360 r12= -194.6008 d12= 1.9900 nd7 =1.59551 νd7 =39.21 r13= 53.2801 d13=(可変) r14= ∞(絞り) d14= 1.4919 r15= 82.7386 d15= 2.2500 nd8 =1.84666 νd8 =23.88 r16= 67.3676 d16= 6.4729 nd9 =1.48749 νd9 =70.20 r17= -82.6450 d17=(可変) r18= 57.9483 d18= 3.8662 nd10=1.49700 νd10=81.61 r19= 348.3846 d19=(可変) r20= -119.4562 d20= 1.8500 nd11=1.56873 νd11=63.16 r21= 90.6863 Example 6 f = 180.32, F NO = 2.825, 2ω = 13.682 ° r 1 = 227.9638 d 1 = 6.3082 n d1 = 1.61800 ν d1 = 63.38 r 2 = -277.1411 d 2 = 0.2500 r 3 = 97.2565 d 3 = 11.2426 n d2 = 1.49700 ν d2 = 81.61 r 4 = -128.4099 d 4 = 1.1587 r 5 = -123.2120 d 5 = 3.2500 n d3 = 1.83400 ν d3 = 37.16 r 6 = 176.5792 d 6 = 0.1500 r 7 = 82.8875 d 7 = 6.7990 n d4 = 1.49700 ν d4 = 81.61 r 8 = 1342.6623 d 8 = (variable) r 9 = 123.7908 d 9 = 5.2425 n d5 = 1.80518 ν d5 = 25.43 r 10 = -170.3875 d 10 = 5.2272 n d6 = 1.51823 ν d6 = 58.96 r 11 = 55.1048 d 11 = 5.6360 r 12 = -194.6008 d 12 = 1.9900 n d7 = 1.59551 ν d7 = 39.21 r 13 = 53.2801 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.4919 r 15 = 82.7386 d 15 = 2.2500 n d8 = 1.84666 ν d8 = 23.88 r 16 = 67.3676 d 16 = 6.4729 n d9 = 1.48749 ν d9 = 70.20 r 17 = -82.6450 d 17 = (variable) r 18 = 57.9483 d 18 = 3.8662 n d10 = 1.49700 ν d10 = 81.61 r 19 = 348.3846 d 19 = (Variable) r 20 = -119.4562 d 20 = 1.8500 n d11 = 1.56873 ν d11 = 63.16 r 21 = 90.6863

【0055】実施例7 f =180 ,FNO=2.83 ,2ω=13.7° r1 = 155.3384 d1 = 8.7962 nd1 =1.49700 νd1 =81.61 r2 = -225.5733 d2 = 0.2500 r3 = 82.5638 d3 =12.0196 nd2 =1.49700 νd2 =81.61 r4 = 555.7519 d4 = 4.2718 r5 = -258.3860 d5 = 3.4532 nd3 =1.71736 νd3 =29.51 r6 = 153.9451 d6 = 0.1500 r7 = 77.0710 d7 = 7.1568 nd4 =1.49700 νd4 =81.61 r8 = 349.1017 d8 =(可変) r9 = 171.5875 d9 = 3.0476 nd5 =1.84666 νd5 =23.78 r10= -523.9859 d10= 4.6903 nd6 =1.61700 νd6 =62.79 r11= 50.7174 d11=(可変) r12= 513.8327 d12= 3.1235 nd7 =1.69680 νd7 =55.52 r13= 64.1814 d13=(可変) r14= ∞(絞り) d14= 1.5000 r15= 94.2568 d15= 5.6444 nd8 =1.71736 νd8 =29.51 r16= 61.1205 d16= 6.4554 nd9 =1.60311 νd9 =60.70 r17= -95.1589 d17=(可変) r18= 49.2884 d18= 3.9983 nd10=1.60311 νd10=60.70 r19= 97.3910 d19=(可変) r20= -344.2371 d20= 2.3031 nd11=1.74400 νd11=44.73 r21= 81.6888 Example 7 f = 180, F NO = 2.83, 2ω = 13.7 ° r 1 = 155.3384 d 1 = 8.7962 n d1 = 1.49700 ν d1 = 81.61 r 2 = -225.5733 d 2 = 0.2500 r 3 = 82.5638 d 3 = 12.0196 n d2 = 1.49700 ν d2 = 81.61 r 4 = 555.7519 d 4 = 4.2718 r 5 = -258.3860 d 5 = 3.4532 n d3 = 1.71736 ν d3 = 29.51 r 6 = 153.9451 d 6 = 0.1500 r 7 = 77.0710 d 7 = 7.1568 n d4 = 1.49700 ν d4 = 81.61 r 8 = 349.1017 d 8 = (variable) r 9 = 171.5875 d 9 = 3.0476 n d5 = 1.84666 ν d5 = 23.78 r 10 = -523.9859 d 10 = 4.6903 n d6 = 1.61700 ν d6 = 62.79 r 11 = 50.7174 d 11 = (variable) r 12 = 513.8327 d 12 = 3.1235 n d7 = 1.69680 ν d7 = 55.52 r 13 = 64.1814 d 13 = (variable) r 14 = ∞ (aperture) d 14 = 1.5000 r 15 = 94.2568 d 15 = 5.6444 n d8 = 1.71736 ν d8 = 29.51 r 16 = 61.1205 d 16 = 6.4554 n d9 = 1.60311 ν d9 = 60.70 r 17 = -95.1589 d 17 = (variable) r 18 = 49.2884 d 18 = 3.9983 n d10 = 1.60311 ν d10 = 60.70 r 19 = 97.3910 d 19 = (possible (Mod) r 20 = -344.2371 d 20 = 2.3031 n d11 = 1.74400 ν d11 = 44.73 r 21 = 81.6888

【0056】以上の各実施例の条件式(1)〜(6)の
値を以下に示す。
The values of conditional expressions (1) to (6) in each of the above embodiments are shown below. .

【0057】以上の本発明の望遠レンズは以下のように
構成することができる。 〔1〕 物体側より順に、正屈折力の第1レンズ群、負
屈折力の第2レンズ群、正屈折力の第3レンズ群、及
び、負屈折力の第4レンズ群によって全光学系を構成
し、無限遠物体より有限遠物体へのフォーカシングを、
無限遠物体に対する各レンズ群の位置を基準とした時
に、前記第1レンズ群と第3レンズ群を像面に対して固
定した状態で、前記第2レンズ群と第4レンズ群の内、
少なくとも一部のレンズ成分を前記第3レンズ群との軸
上間隔を縮小するように移動することによって行い、以
下の条件式を満足する望遠レンズ。 0.4<−f1 /f2 <2.5 ・・・(1) 0.3<D123 /f<1.5 ・・・(2) β4 >1 ・・・(3) ただし、f1 :第1レンズ群の焦点距離、 f2 :第2レンズ群の焦点距離、 D123 :無限遠物体時の第1レンズ群の第1レンズ面頂
点から第3レンズ群の最終レンズ面頂点までの光軸上距
離、 f :無限遠物体時の全系の焦点距離、 β4 :無限遠物体時の第4レンズ群の近軸横倍率、 である。
The above telephoto lens of the present invention can be constructed as follows. [1] In order from the object side, the whole optical system is composed of a first lens group having a positive refractive power, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a fourth lens group having a negative refractive power. Focusing from an object at infinity to an object at finite distance,
Among the second lens group and the fourth lens group with the first lens group and the third lens group fixed with respect to the image plane with reference to the position of each lens group with respect to an object at infinity,
A telephoto lens satisfying the following conditional expression, which is obtained by moving at least a part of lens components so as to reduce an axial distance from the third lens group. 0.4 <−f 1 / f 2 <2.5 (1) 0.3 <D 123 /f<1.5 (2) β 4 > 1 (3) However, f 1 : focal length of the first lens group, f 2 : focal length of the second lens group, D 123 : first lens surface apex of the first lens group to the final lens surface apex of the third lens group at infinity object On the optical axis, f: focal length of the entire system at infinity object, β 4 : paraxial lateral magnification of the fourth lens group at infinity object,

【0058】〔2〕 物体側より順に、正屈折力の第1
レンズ群と、負屈折力の第2レンズ群と、正屈折力の第
3レンズ群と、負屈折力の第4レンズ群とからなり、前
記第2レンズ群がさらに負の屈折力の第2前部レンズ群
と負の屈折力の第2後部レンズ群を有し、無限遠物体よ
り有限距離物体へのフォーカシングに際して、前記第1
レンズ群と前記第3レンズ群とを像面に対して固定し、
前記第2後部レンズ群を像側に移動する望遠レンズ。
[2] In order from the object side, the first positive refractive power first
The second lens group includes a lens group, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a fourth lens group having a negative refractive power, and the second lens group has a second lens group having a negative refractive power. When focusing from an object at infinity to an object at a finite distance, the first lens unit has a front lens unit and a second rear lens unit having a negative refractive power, and
Fixing the lens group and the third lens group with respect to the image plane,
A telephoto lens that moves the second rear lens group to the image side.

【0059】〔3〕 物体側より順に、正屈折力の第1
レンズ群と、負屈折力の第2レンズ群と、正屈折力の第
3レンズ群と、負屈折力の第4レンズ群とからなり、前
記第4レンズ群がさらに正の屈折力の第4前部レンズ群
と負の屈折力の第4後部レンズ群を有し、無限遠物体よ
り有限距離物体へのフォーカシングに際して、前記第1
レンズ群と前記第3レンズ群とを像面に対して固定し、
前記第4前部レンズ群を物体側に移動する望遠レンズ。
[3] In order from the object side, the first positive refractive power
The lens unit includes a second lens unit having a negative refracting power, a third lens unit having a positive refracting power, and a fourth lens unit having a negative refracting power, and the fourth lens unit has a fourth lens unit having a further positive refracting power. It has a front lens group and a fourth rear lens group having a negative refractive power, and when focusing from an object at infinity to an object at a finite distance, the first lens
Fixing the lens group and the third lens group with respect to the image plane,
A telephoto lens that moves the fourth front lens unit toward the object side.

【0060】〔4〕 前記フォーカシングに際し、前記
第2レンズ群が一体となって像側に移動する上記〔1〕
又は〔2〕記載の望遠レンズ。
[4] Upon focusing, the second lens group moves integrally toward the image side [1].
Alternatively, the telephoto lens according to [2].

【0061】〔5〕 前記フォーカシングに際し、前記
第4レンズ群が一体となって像側に移動する上記〔1〕
から〔3〕の何れか1項記載の望遠レンズ。
[5] Upon focusing, the fourth lens group moves integrally toward the image side [1].
The telephoto lens according to any one of [3] to [3].

【0062】〔6〕 前記フォーカシングに際し、前記
第2前部レンズ群が前記第2後部レンズ群との相対間隔
を変化させながらそれぞれ像側に移動する上記〔2〕記
載の望遠レンズ。
[6] The telephoto lens according to the above [2], wherein the second front lens unit moves toward the image side while changing the relative distance between the second front lens unit and the second rear lens unit during the focusing.

【0063】〔7〕 前記相対間隔の変化が、無限遠物
体から有限距離物体へのフォーカシングに際し、間隔が
縮小するように移動する上記〔6〕記載の望遠レンズ。
[7] The telephoto lens according to the above [6], wherein the change in the relative distance moves so as to reduce the distance during focusing from an object at infinity to an object at a finite distance.

【0064】〔8〕 前記フォーカシングに際し、前記
第4後部レンズ群が前記第4前部レンズ群との相対間隔
を変化させながらそれぞれ物体側に移動する上記〔3〕
記載の望遠レンズ。
[8] At the time of focusing, the fourth rear lens group moves toward the object side while changing the relative distance between the fourth rear lens group and the fourth front lens group.
Telephoto lens described.

【0065】[0065]

〔9〕 前記第4レンズ群がさらに正の屈
折力の第4前部レンズ群と負の屈折力の第4後部レンズ
群とを有し、前記フォーカシングに際し、前記第4前部
レンズ群を物体側に移動する上記〔2〕記載の望遠レン
ズ。
[9] The fourth lens group further has a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth front lens group is an object when focusing. The telephoto lens according to the above [2], which moves to the side.

【0066】〔10〕 前記第4レンズ群がさらに正の
屈折力の第4前部レンズ群と負の屈折力の第4後部レン
ズ群とを有し、前記フォーカシングに際し、前記第4後
部レンズ群を物体側に移動させる上記〔2〕記載の望遠
レンズ。
[10] The fourth lens group further has a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth rear lens group upon focusing. The telephoto lens according to the above [2], which moves the lens toward the object side.

【0067】〔11〕 前記第4レンズ群がさらに正の
屈折力の第4前部レンズ群と負の屈折力の第4後部レン
ズ群とを有し、前記フォーカシングに際し、前記第4前
部レンズ群と前記第4後部レンズ群とが相対間隔を変化
させながらそれぞれ物体側に移動する上記〔2〕記載の
望遠レンズ。
[11] The fourth lens group further has a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth front lens group is provided during focusing. The telephoto lens according to the above item [2], wherein the group and the fourth rear lens group move toward the object side while changing the relative distance.

【0068】〔12〕 前記相対間隔の変化が、無限遠
物体から有限距離物体へのフォーカシングに際し、間隔
が縮小するように移動する上記〔8〕又は〔11〕記載
の望遠レンズ。
[12] The telephoto lens according to the above [8] or [11], wherein the change in the relative distance moves so as to reduce the distance during focusing from an object at infinity to an object at a finite distance.

【0069】〔13〕 以下の条件を満たす上記〔2〕
から〔12〕の何れか1項記載の望遠レンズ。 0.4<−f1 /f2 <2.5 ・・・(1) 0.3<D123 /f<1.5 ・・・(2) β4 >1 ・・・(3) ただし、f1 :第1レンズ群の焦点距離、 f2 :第2レンズ群の焦点距離、 D123 :無限遠物体時の第1レンズ群の第1レンズ面頂
点から第3レンズ群の最終レンズ面頂点までの光軸上距
離、 f :無限遠物体時の全系の焦点距離、 β4 :無限遠物体時の第4レンズ群の近軸横倍率、 である。
[13] The above [2] satisfying the following condition
The telephoto lens according to any one of [12] to [12]. 0.4 <−f 1 / f 2 <2.5 (1) 0.3 <D 123 /f<1.5 (2) β 4 > 1 (3) However, f 1 : focal length of the first lens group, f 2 : focal length of the second lens group, D 123 : first lens surface apex of the first lens group to the final lens surface apex of the third lens group at infinity object On the optical axis, f: focal length of the entire system at infinity object, β 4 : paraxial lateral magnification of the fourth lens group at infinity object,

【0070】〔14〕 以下の条件を満たす上記〔2〕
から〔13〕の何れか1項記載の望遠レンズ。 −0.05<u2'<0.05 ・・・(4) ただし、u2'は無限遠物体時の第2レンズ群の最終レン
ズ面からの軸上近軸射出傾角(ラジアン)、u2'=u2
+h2 φ2 であり、添字の2は第2レンズ群を示し、u
は近軸傾角、hは近軸構成高で、φは屈折力である。
[14] The above [2] which satisfies the following conditions:
The telephoto lens according to any one of [13] to [13]. −0.05 <u 2 ′ <0.05 (4) where u 2 ′ is the axial paraxial exit tilt angle (radian) from the final lens surface of the second lens unit at the time of an object at infinity, u 2 '= u 2
+ H 2 φ 2 , the subscript 2 indicates the second lens group, and u
Is the paraxial tilt angle, h is the paraxial configuration height, and φ is the refractive power.

【0071】〔15〕 以下の条件を満たす上記〔2〕
から〔14〕の何れか1項記載の望遠レンズ。 0.5<f2INF/f2MOD<1.5 ・・・(5) ただし、f2INF:第2レンズ群の無限遠撮影時の焦点距
離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距離、 である。
[15] The above [2] which satisfies the following condition
The telephoto lens according to any one of [14] to [14]. 0.5 <f 2INF / f 2MOD <1.5 (5) where f 2INF is the focal length of the second lens group at infinity shooting, and f 2MOD is the shortest shooting distance of the second lens group. The focal length is.

【0072】〔16〕 以下の条件を満たす上記〔2〕
から〔15〕の何れか1項記載の望遠レンズ。 0.1<f4INF/f4MOD<1.8 ・・・(6) ただし、f4INF:第4レンズ群の無限遠撮影時の焦点距
離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距離、 である。
[16] The above [2] which satisfies the following condition
The telephoto lens according to any one of [15] to [15]. 0.1 <f 4INF / f 4MOD <1.8 (6) where f 4INF is the focal length of the fourth lens group at infinity shooting, and f 4MOD is the shortest shooting distance of the fourth lens group. The focal length is.

【0073】[0073]

【発明の効果】以上の説明から明らかなように、本発明
の望遠レンズによると、第1レンズ群から第3レンズ群
までにより主レンズ系を構成し、かつ、第4レンズ群を
副レンズ系として構成し、各々にフォーカシングレンズ
群を設け、それらに同時に変倍と収差補正作用を担わせ
ることで、無限遠から最短撮影距離として最大倍率で−
1/2から等倍付近まで安定した光学性能を得ることが
可能となった。
As is apparent from the above description, according to the telephoto lens of the present invention, the first lens group to the third lens group constitute the main lens system, and the fourth lens group includes the sub lens system. The focusing lens group is provided for each of them, and the zoom lens and the aberration correcting function are provided at the same time so that the shortest shooting distance from infinity and the maximum magnification are −
It has become possible to obtain stable optical performance from 1/2 to around 1: 1.

【図面の簡単な説明】[Brief description of drawings]

【図1】本発明の実施例1の望遠レンズの無限遠物点時
及び横倍率−1/2の有限遠物点時の断面図である。
FIG. 1 is a cross-sectional view of a telephoto lens according to a first exemplary embodiment of the present invention at an object point at infinity and at a finite object point at a lateral magnification of −1/2.

【図2】実施例2の図1と同様な断面図である。2 is a sectional view similar to FIG. 1 of Example 2. FIG.

【図3】実施例3の図1と同様な断面図である。3 is a sectional view similar to FIG. 1 of Example 3. FIG.

【図4】実施例4の図1と同様な断面図である。FIG. 4 is a sectional view similar to FIG. 1 of Example 4.

【図5】実施例5の図1と同様な断面図である。5 is a sectional view similar to FIG. 1 of Example 5. FIG.

【図6】実施例6の図1と同様な断面図である。FIG. 6 is a sectional view similar to FIG. 1 of Example 6;

【図7】実施例7の図1と同様な断面図である。FIG. 7 is a sectional view similar to FIG. 1 of Example 7.

【図8】実施例1の無限遠物点時の収差図である。FIG. 8 is an aberration diagram for Example 1 at an object point at infinity.

【図9】実施例1の横倍率−1/2の有限遠物点時の収
差図である。
FIG. 9 is an aberration diagram of Example 1 at a finite object point with a lateral magnification of −1/2.

【図10】実施例2の無限遠物点時の収差図である。FIG. 10 is an aberration diagram for Example 2 at an object point at infinity.

【図11】実施例2の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 11 is an aberration diagram of Example 2 at a finite object point with a lateral magnification of −1/2.

【図12】実施例3の無限遠物点時の収差図である。FIG. 12 is an aberration diagram for Example 3 at an object point at infinity.

【図13】実施例3の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 13 is an aberration diagram of Example 3 at a finite object point with a lateral magnification of −1/2.

【図14】実施例4の無限遠物点時の収差図である。FIG. 14 is an aberration diagram for Example 4 at an object point at infinity.

【図15】実施例4の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 15 is an aberration diagram for Example 4 at a finite object point with a lateral magnification of −1/2.

【図16】実施例5の無限遠物点時の収差図である。FIG. 16 is an aberration diagram of Example 5 upon an object point at infinity.

【図17】実施例5の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 17 is an aberration diagram of Example 5 at a finite object point with a lateral magnification of −1/2.

【図18】実施例6の無限遠物点時の収差図である。FIG. 18 is an aberration diagram for Example 6 at an object point at infinity.

【図19】実施例6の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 19 is an aberration diagram for Example 6 at a finite object point with a lateral magnification of −1/2.

【図20】実施例7の無限遠物点時の収差図である。FIG. 20 is an aberration diagram for Example 7 at an object point at infinity.

【図21】実施例7の横倍率−1/2の有限遠物点時の
収差図である。
FIG. 21 is an aberration diagram for Example 7 at a finite object point with a lateral magnification of −1/2.

【符号の説明】[Explanation of symbols]

G1…第1レンズ群 G2…第2レンズ群 G3…第3レンズ群 G4…第4レンズ群 G21…第2レンズ群の前群 G22…第2レンズ群の後群 G41…第4レンズ群の前群 G42…第4レンズ群の後群G1 ... the first lens group G2 ... the second lens group G3 ... third lens group G4 ... fourth lens group G 21 ... group G 41 ... fourth lens after the previous group G 22 ... second lens group in the second lens group Front group G 42 ... Rear group of 4th lens group

───────────────────────────────────────────────────── フロントページの続き (56)参考文献 特開 昭58−75107(JP,A) 特開 昭58−82217(JP,A) 特開 昭61−51117(JP,A) 特開 昭53−134425(JP,A) 特開 昭54−70827(JP,A) 特開 昭61−69016(JP,A) (58)調査した分野(Int.Cl.7,DB名) G02B 13/02 G02B 9/00 ─────────────────────────────────────────────────── ─── Continuation of the front page (56) References JP-A-58-75107 (JP, A) JP-A-58-82217 (JP, A) JP-A-61-51117 (JP, A) JP-A-53- 134425 (JP, A) JP 54-70827 (JP, A) JP 61-69016 (JP, A) (58) Fields investigated (Int.Cl. 7 , DB name) G02B 13/02 G02B 9 / 00

Claims (16)

(57)【特許請求の範囲】(57) [Claims] 【請求項1】 物体側より順に、正屈折力の第1レンズ
群と、負屈折力の第2レンズ群と、正屈折力の第3レン
ズ群と、負屈折力の第4レンズ群とからなり、前記第2
レンズ群がさらに負の屈折力の第2前部レンズ群と負の
屈折力の第2後部レンズ群を有し、無限遠物体より有限
距離物体へのフォーカシングに際して、前記第1レンズ
群と前記第3レンズ群とを像面に対して固定し、前記第
2後部レンズ群を像側に移動し、以下の条件を満たす望
遠レンズ。0.5<f2INF/f2MOD≦0.9943 ・・・
(5)’ ただし、f2INF:第2レンズ群の無限遠撮影時の焦
点距離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距
離、 である。
1. A first lens having positive refracting power in order from the object side.
A second lens unit having a negative refracting power, a third lens unit having a positive refracting power, and a fourth lens unit having a negative refracting power,
The lens group further has a second front lens group having a negative refractive power and a second rear lens group having a negative refractive power, and when focusing from an object at infinity to an object at a finite distance, the first lens group and the first lens group A telephoto lens in which the third lens group is fixed to the image plane, the second rear lens group is moved to the image side, and the following conditions are satisfied. 0.5 <f2INF / f2MOD ≦ 0.9994 ...
(5) ' However, f2INF: focus of the second lens group at infinity shooting
Point distance, f2MOD: focal length of the second lens group at the shortest shooting distance
Away .
【請求項2】 物体側より順に、正屈折力の第1レンズ
群と、負屈折力の第2レンズ群と、正屈折力の第3レン
ズ群と、負屈折力の第4レンズ群とからなり、前記第2
レンズ群がさらに負の屈折力の第2前部レンズ群と負の
屈折力の第2後部レンズ群を有し、無限遠物体より有限
距離物体へのフォーカシングに際して、前記第1レンズ
群と前記第3レンズ群とを像面に対して固定し、前記第
2後部レンズ群を像側に移動し、前記第4レンズ群を少
なくとも2つのレンズ群で構成し、以下の条件を満たす
望遠レンズ。0.1<f4INF/f4MOD≦0.89589 ・・・
(6)’ ただし、f4INF:第4レンズ群の無限遠撮影時の焦
点距離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距
離、 である。
2. A first lens group having a positive refractive power, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a fourth lens group having a negative refractive power in order from the object side. Become the second
The lens group further has a second front lens group having a negative refractive power and a second rear lens group having a negative refractive power, and when focusing from an object at infinity to an object at a finite distance, the first lens group and the first lens group A telephoto lens having three lens groups fixed to the image plane, the second rear lens group being moved to the image side, and the fourth lens group including at least two lens groups, which satisfies the following conditions. 0.1 <f4INF / f4MOD ≦ 0.89589 ...
(6) ' However, f4INF: focus of the fourth lens group at the time of infinity shooting
Point distance, f4MOD: Focal length of the fourth lens group at the shortest shooting distance
Away .
【請求項3】物体側より順に、正屈折力の第1レンズ群
と、負屈折力の第2レンズ群と、正屈折力の第3レンズ
群と、負屈折力の第4レンズ群とからなり、前記第4レ
ンズ群がさらに正の屈折力の第4前部レンズ群と負の屈
折力の第4後部レンズ群を有し、無限遠物体より有限距
離物体へのフォーカシングに際して、前記第1レンズ群
と前記第3レンズ群とを像面に対して固定し、前記第4
前部レンズ群を物体側に移動し、前記第2レンズ群を少
なくとも2つのレンズ群で構成し、以下の条件を満たす
望遠レンズ。0.5<f2INF/f2MOD≦0.9943 ・・・
(5)’ ただし、f2INF:第2レンズ群の無限遠撮影時の焦
点距離、 f2MOD:第2レンズ群の最短撮影距離時の焦点距
離、 である。
3. A first lens group having a positive refractive power, a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a fourth lens group having a negative refractive power in order from the object side. The fourth lens group further has a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and when focusing from an object at infinity to an object at a finite distance, The lens unit and the third lens unit are fixed to the image plane,
A telephoto lens in which the front lens group is moved to the object side and the second lens group is composed of at least two lens groups, and which satisfies the following conditions. 0.5 <f2INF / f2MOD ≦ 0.9994 ...
(5) ' However, f2INF: focus of the second lens group at infinity shooting
Point distance, f2MOD: focal length of the second lens group at the shortest shooting distance
Away .
【請求項4】物体側より順に、正屈折力の第1レンズ群
と、負屈折力の第2レンズ群と、正屈折力の第3レンズ
群と、負屈折力の第4レンズ群とからなり、前記第4レ
ンズ群がさらに正の屈折力の第4前部レンズ群と負の屈
折力の第4後部レンズ群を有し、無限遠物体より有限距
離物体へのフォーカシングに際して、前記第1レンズ群
と前記第3レンズ群とを像面に対して固定し、前記第4
前部レンズ群を物体側に移動し、以下の条件を満たす望
遠レンズ。0.1<f4INF/f4MOD≦0.89589 ・・・
(6)’ ただし、f4INF:第4レンズ群の無限遠撮影時の焦
点距離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距
離、 である。
4. A first lens group having a positive refractive power in order from the object side.
And a second lens group having a negative refractive power, a third lens group having a positive refractive power, and a fourth lens group having a negative refractive power, the fourth lens group further including a fourth front portion having a positive refractive power. A lens unit and a fourth rear lens unit having a negative refractive power, the first lens unit and the third lens unit are fixed with respect to the image plane during focusing from an object at infinity to an object at a finite distance; The fourth
A telephoto lens that moves the front lens group to the object side and satisfies the following conditions. 0.1 <f4INF / f4MOD ≦ 0.89589 ...
(6) ' However, f4INF: focus of the fourth lens group at the time of infinity shooting
Point distance, f4MOD: Focal length of the fourth lens group at the shortest shooting distance
Away .
【請求項5】前記フォーカシングに際し、前記第2レン
ズ群が一体となって像側に移動する請求項記載の望遠
レンズ。
Upon wherein said focusing telephoto lens according to claim 2, wherein said second lens group moves toward the image side together.
【請求項6】前記フォーカシングに際し、前記第4レン
ズ群が一体となって像側に移動する請求項記載の望遠
レンズ。
6. The telephoto lens according to claim 3 , wherein the fourth lens group moves integrally toward the image side during the focusing.
【請求項7】前記フォーカシングに際し、前記第2前部
レンズ群が前記第2後部レンズ群との相対間隔を変化さ
せながらそれぞれ像側に移動する請求項1又は2記載の
望遠レンズ。
Upon wherein said focusing claim 1 or 2 telephoto lens according the second front lens group is moved to the respective image side while changing the relative distance between the second rear lens group.
【請求項8】前記相対間隔の変化が、無限遠物体から有
限距離物体へのフォーカシングに際し、間隔が縮小する
ように移動する請求項記載の望遠レンズ。
8. The telephoto lens according to claim 7, wherein the change of the relative distance moves so as to reduce the distance when focusing from an object at infinity to an object at finite distance.
【請求項9】前記フォーカシングに際し、前記第4後部
レンズ群が前記第4前部レンズ群との相対間隔を変化さ
せながらそれぞれ物体側に移動する請求項3又は4記載
の望遠レンズ。
Upon wherein said focusing, the fourth rear lens group claim 3 or 4 telephoto lens according to respectively move toward the object side while changing the relative distance between the fourth front lens group.
【請求項10】前記第4レンズ群がさらに正の屈折力の
第4前部レンズ群と負の屈折力の第4後部レンズ群とを
有し、前記フォーカシングに際し、前記第4前部レンズ
群を物体側に移動する請求項1又は2記載の望遠レン
ズ。
10. The fourth lens group further includes a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth front lens group upon focusing. The telephoto lens according to claim 1 , wherein the telephoto lens moves toward the object side.
【請求項11】前記第4レンズ群がさらに正の屈折力の
第4前部レンズ群と負の屈折力の第4後部レンズ群とを
有し、前記フォーカシングに際し、前記第4後部レンズ
群を物体側に移動させる請求項1又は2記載の望遠レン
ズ。
11. The fourth lens group further includes a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth rear lens group is provided at the time of focusing. The telephoto lens according to claim 1 , wherein the telephoto lens is moved to the object side.
【請求項12】前記第4レンズ群がさらに正の屈折力の
第4前部レンズ群と負の屈折力の第4後部レンズ群とを
有し、前記フォーカシングに際し、前記第4前部レンズ
群と前記第4後部レンズ群とが相対間隔を変化させなが
らそれぞれ物体側に移動する請求項1又は2記載の望遠
レンズ。
12. The fourth lens group further includes a fourth front lens group having a positive refractive power and a fourth rear lens group having a negative refractive power, and the fourth front lens group upon focusing. and the claim 1 or telephoto lens 2 according to the fourth rear lens group moves respectively to the object side while changing the relative spacing.
【請求項13】前記相対間隔の変化が、無限遠物体から
有限距離物体へのフォーカシングに際し、間隔が拡大
るように移動する請求項又は12記載の望遠レンズ。
13. The change of the relative distance is infinite upon focusing from a far object to a finite distance object, claim 9 or 12 telephoto lens described moves in <br/> so that to expand the interval.
【請求項14】 以下の条件を満たす請求項乃至13
の何れか1項記載の望遠レンズ。 0.4<−f/f<2.5 ・・・(1) 0.3<D123/f<1.5 ・・・(2) β>1 ・・・(3) ただし、f :第1レンズ群の焦点距離、 f :第2レンズ群の焦点距離、 D123:無限遠物体時の第1レンズ群の第1レンズ面
頂点から第3レン ズ群の最終レンズ面頂点までの
光軸上距離、 f :無限遠物体時の全系の焦点距離、
β :無限遠物体時の第4レンズ群の近軸横倍率、 である。
14. The method according to any one of claims 1 to 13 which satisfies the following conditions.
The telephoto lens according to any one of 1. 0.4 <−f 1 / f 2 <2.5 (1) 0.3 <D 123 /f<1.5 (2) β 4 > 1 (3) However, f 1 : focal length of the first lens group, f 2 : focal length of the second lens group, D 123 : first lens surface vertex of the first lens group at the time of an object at infinity to the final lens surface of the third lens group Optical axis distance to apex, f: Focal length of whole system at infinity object,
β 4 : paraxial lateral magnification of the fourth lens group when an object at infinity is obtained.
【請求項15】 以下の条件を満たす請求項乃至14
の何れか1項記載の望遠レンズ。 −0.05<u´<0.05
・・・(4) ただし、u´は無限遠物体時の第2レンズ群の最終レ
ンズ面からの軸上近軸射出傾角(ラジアン)、u´=
+hφであり、添字の2は第2レンズ群を示
し、uは近軸傾角、hは近軸構成高で、φは屈折力であ
る。
15. The method according to any one of claims 1 to 14 which satisfies the following conditions.
The telephoto lens according to any one of 1. −0.05 <u 2 ′ <0.05
(4) where u 2 ′ is the axial paraxial exit tilt angle (radian) from the final lens surface of the second lens unit when an object at infinity is u 2 ′ =
u 2 + h 2 φ 2 , the subscript 2 indicates the second lens group, u is the paraxial tilt angle, h is the paraxial configuration height, and φ is the refractive power.
【請求項16】以下の条件を満たす請求項1又は3記載
の望遠レンズ。 0.1<f4INF/f4MOD<1.8 ・・・
(6) ただし、f4INF:第4レンズ群の無限遠撮影時の焦
点距離、 f4MOD:第4レンズ群の最短撮影距離時の焦点距
離、 である。
16. The following condition is satisfied according to claim 1 or 3 telephoto lens according. 0.1 <f 4INF / f 4MOD <1.8 ...
(6) where f 4INF is the focal length of the fourth lens group when shooting at infinity, and f 4MOD is the focal length of the fourth lens group when shooting at the shortest shooting distance.
JP13323194A 1994-06-15 1994-06-15 telescope lens Expired - Fee Related JP3476909B2 (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
JP13323194A JP3476909B2 (en) 1994-06-15 1994-06-15 telescope lens

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
JP13323194A JP3476909B2 (en) 1994-06-15 1994-06-15 telescope lens

Publications (2)

Publication Number Publication Date
JPH085906A JPH085906A (en) 1996-01-12
JP3476909B2 true JP3476909B2 (en) 2003-12-10

Family

ID=15099792

Family Applications (1)

Application Number Title Priority Date Filing Date
JP13323194A Expired - Fee Related JP3476909B2 (en) 1994-06-15 1994-06-15 telescope lens

Country Status (1)

Country Link
JP (1) JP3476909B2 (en)

Families Citing this family (11)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JP5584064B2 (en) * 2010-09-13 2014-09-03 株式会社シグマ Macro lens
JP5786265B2 (en) * 2011-12-12 2015-09-30 株式会社タムロン Shooting lens
US9063253B2 (en) 2011-12-12 2015-06-23 Tamron Co., Ltd. Imaging lens
WO2013118480A1 (en) 2012-02-06 2013-08-15 富士フイルム株式会社 Imaging lens and imaging device
JP6492416B2 (en) * 2014-05-13 2019-04-03 株式会社ニコン Optical system, optical device
WO2015174230A1 (en) * 2014-05-13 2015-11-19 株式会社ニコン Optical system, optical device, and method for manufacturing optical system
JP6559104B2 (en) * 2016-08-23 2019-08-14 富士フイルム株式会社 Imaging lens and imaging apparatus
JP6771371B2 (en) * 2016-12-12 2020-10-21 富士フイルム株式会社 Imaging lens and imaging device
JP6978968B2 (en) * 2018-03-20 2021-12-08 Omデジタルソリューションズ株式会社 Macro lens and an image pickup device equipped with it
JP7163126B2 (en) * 2018-10-09 2022-10-31 キヤノン株式会社 Optical system and imaging device
JP7163127B2 (en) * 2018-10-09 2022-10-31 キヤノン株式会社 Optical system and imaging device

Also Published As

Publication number Publication date
JPH085906A (en) 1996-01-12

Similar Documents

Publication Publication Date Title
JP3541983B2 (en) Wide-angle lens
JP3710609B2 (en) Small zoom lens
JP3261716B2 (en) Reverse telephoto large aperture wide angle lens
JP2924117B2 (en) Zoom lens
JP2000284177A (en) Three-group zoom lens
JPH07151970A (en) Zoom lens
JPH08313804A (en) Wide angle lens
JP2000258688A (en) Zoom lens
JP3476909B2 (en) telescope lens
JPH05224119A (en) Large-diameter intermediate telephoto lens
JP3412908B2 (en) Zoom lens
JPH07140388A (en) Zoom lens
JP2006139187A (en) Zoom lens
JP3369598B2 (en) Zoom lens
JP2569302B2 (en) Compact zoom lens
JP2001337265A (en) Shooting lens using floating
JP3221765B2 (en) Lens that can shoot at close range
JPH05107477A (en) Telescoping zoom lens constructed with five groups of lenses
JP3407421B2 (en) Lens that can be used for close-up photography
JP3029148B2 (en) Rear focus zoom lens
JP3414499B2 (en) Zoom lens
JPH05127082A (en) Small zoom lens
JP3391883B2 (en) Zoom lens
JPH11211982A (en) Zoom lens
JP3288768B2 (en) telescope lens

Legal Events

Date Code Title Description
A01 Written decision to grant a patent or to grant a registration (utility model)

Free format text: JAPANESE INTERMEDIATE CODE: A01

Effective date: 20030910

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20080926

Year of fee payment: 5

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20080926

Year of fee payment: 5

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20090926

Year of fee payment: 6

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20090926

Year of fee payment: 6

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20100926

Year of fee payment: 7

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20110926

Year of fee payment: 8

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20120926

Year of fee payment: 9

FPAY Renewal fee payment (event date is renewal date of database)

Free format text: PAYMENT UNTIL: 20130926

Year of fee payment: 10

LAPS Cancellation because of no payment of annual fees