「Combinatorial」の共起表現(1語右で並び替え)

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「Combinatorial」の共起表現一覧(1語右で並び替え)

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en graph characterizations are utilized in	combinatorial algorithms, often for identifying a struct
Research in	combinatorial algorithms, distributive programming, expe
the subject of computational geometry and	combinatorial algorithms; she is known for her work with
agrams were an important tool for studying	combinatorial and topological properties of polytopes.
ng work on permutation statistics, and his	combinatorial approach to special functions, are especia
h J. W. Cannon and W. R. Parry exploring a	combinatorial approach to the Cannon conjecture which re
nder Razborov proved that a large class of	combinatorial arguments, dubbed natural proofs were unli
	Combinatorial biology allows the generation and selectio
In biotechnology,	combinatorial biology is the creation of a large number
It is an attractive target for	combinatorial biosynthesis for many reasons: second gene
n targeted for its potential to be used in	combinatorial chemical analysis.
ity developed the first method for encoded	combinatorial chemical synthesis, a method for building
The Journal of	Combinatorial Chemistry (usually abbreviated as J. Comb.
Journal of	Combinatorial Chemistry publishes Articles, Reviews, Per
s NASDAQ: SMMX is a pioneer in the area of	combinatorial chemistry applied to heterogeneous catalys
The advent of	combinatorial chemistry has enabled medicinal chemists t
Similar to	combinatorial chemistry, compounds are produced by biosy
ends on competence in fields as diverse as	combinatorial chemistry, computer integrated manufacturi
ivities such as high-throughput screening,	combinatorial chemistry, automated clinical and analytic
se the visibility and the influence of the	combinatorial community.
In mathematics, specifically in	combinatorial commutative algebra, a convex lattice poly
minimization, computational geometry, and	combinatorial counting.
"The Crust and the β-Skeleton:	Combinatorial Curve Reconstruction".
alysis of variance and in related areas of	combinatorial design, especially in association schemes.
f three editors-in-chief of the Journal of	Combinatorial Designs since 1992.
blems of the design of experiments involve	combinatorial designs, as in this example.
- A software package for graphs, digraphs,	combinatorial designs, projective configurations, polyhe
whose research concerns graph algorithms,	combinatorial designs, and their applications.
those aspects of the subject that involve	combinatorial designs.
edding algorithms, graphs on surfaces, and	combinatorial designs.
ses and the search space suffers a serious	combinatorial explosion.
lly increasing number of nodes, leading to	combinatorial explosion.
Albert has also contributed to the	Combinatorial Game Suite game analysis software, and is
In	combinatorial game theory, the zero game is the game whe
finite groups, knot theory, number theory,	combinatorial game theory and coding theory.
most widely known for his contributions to	combinatorial game theory (CGT), a theory of partisan ga
stance-regular graphs were introduced as a	combinatorial generalization of distance-transitive grap
and computer scientist who specializes in	combinatorial geometry and number theory.
s on computational geometry: Algorithms in	Combinatorial Geometry (Springer-Verlag, 1987, ISBN 9783
It inaugurated a new branch of	combinatorial geometry, with many variations and applica
J. H. C. Whitehead,	Combinatorial homotopy.
physics and their applications, especially	combinatorial Hopf algebras in integrable systems and qu
lications, including recurrence relations,	combinatorial identities, binomial coefficients, prime n
, which allowed computerized proof of many	combinatorial identities.
The	combinatorial interpretation of the MIM notation was des
an extensive Markush syntax for specifying	combinatorial libraries and RGROUP queries.
ired parameters can be selected from large	combinatorial libraries of biopolymers using instrumenta
), can be used to identify the purity of a	combinatorial library, but assays need to be rapid with
This model was defined starting from	combinatorial maps in order to represent non-orientable
ralized maps are sometimes used instead of	combinatorial maps, even to represent orientable closed
Like	combinatorial maps, generalized maps are used as efficie
es definitions and algorithms comparing to	combinatorial maps.
Frankl conjecture, in	combinatorial mathematics
e's son Mohan Shrikhande is a professor of	combinatorial mathematics at Central Michigan University
ical composition, starting with systems of	combinatorial mathematics and evolving towards the appli
thods in reconstruction theory, WL Kocay -	Combinatorial mathematics, IX (Brisbane, 1981), LNM
In	combinatorial mathematics, a symmetric design is a block
In	combinatorial mathematics, the Albertson conjecture is a
In graph theory, a branch of	combinatorial mathematics, a block graph is a type of un
In	combinatorial mathematics, LCF notation or LCF code is a
of Ars Combinatoria, a Canadian journal of	combinatorial mathematics, is a founding fellow of the I
He specializes in	combinatorial mathematics.
Wilson is known for his work in	combinatorial mathematics.
is known for his work in BIBD designs and	combinatorial mathematics.
uished and well-recognized achievements in	combinatorial mathematics.
e foundations of mathematics and a Ph.D in	combinatorial mathematics.
rch interests concentrate on geometric and	combinatorial methods in infinite group theory.
He worked mainly on	combinatorial methods and questions in real analysis, su
which commercialized the use of high-speed	combinatorial methods for pharmaceutical and genetic res
n successfully designed by rational and by	combinatorial methods.
The	combinatorial notation of the zero game is: { \| }.
nts among the cycles of a permutation, the	combinatorial notion of cycle differs from the group the
s known also for books, with Klaus Roth on	combinatorial number theory, and with H. E. Richert on s
The Brauer tree is a	combinatorial object associated to a block with cyclic d
graphs and the action of finite groups on	combinatorial objects.
It is suited to large-scale	combinatorial optimisation problems.
He is an expert on data mining,	combinatorial optimisation and e-Science applications.
In graph theory, the metric k-center, is a	combinatorial optimization problem studied in theoretica
Some examples of	combinatorial optimization problems that fall into this
or minmax location problem is a classical	combinatorial optimization problem in operations researc
thematics, branch and price is a method of	combinatorial optimization for solving integer linear pr
These problems generalize many problems in	combinatorial optimization including finding maximum mat
nment problem (QBAP) is one of fundamental	combinatorial optimization problems in the branch of opt
ient algorithms for network flow and other	combinatorial optimization problems, the identification
estions about extensions first surfaced in	combinatorial optimization, where extensions arise natur
heir connections to network flow theory in	combinatorial optimization, to geometry, and to physics.
eory of algorithms and their applications,	combinatorial optimization, computational complexity, an
arch encompassed mathematical programming,	combinatorial optimization, production planning, large s
In	combinatorial optimization, the matroid intersection pro
In	combinatorial optimization, the Gomory-Hu tree of an und
	Combinatorial Optimization: Algorithms and Complexity (w
For	combinatorial phylogenetic modeling, see Mathematical bi
A complement is in this context half of a	combinatorial pitch class set and most generally a compl
Also, the	combinatorial point of view seems to take its modern for
The application takes into account complex	combinatorial possibilities, considering virtually infin
The basic	combinatorial problem is counting the number of differen
e application of quantum computing to hard	combinatorial problems arising in machine learning.
lysis of Practical Parallel Algorithms for	Combinatorial Problems with Applications to Image Proces
lete in his 1972 paper "Reducibility Among	Combinatorial Problems".
idence complexes and the study of abstract	combinatorial properties relating vertices, edges, faces
g the Rubik's Cube craze of the 1980s, one	combinatorial puzzle sold had the form of a rhombicuboct
tics, the Littlewood-Offord problem is the	combinatorial question in geometry of describing usefull
recognition for a lifetime contribution to	combinatorial research.
The QSAR &	Combinatorial Science (usually abbreviated as QSAR Comb.
R and Modelling Society and the Society of	Combinatorial Sciences.
	Combinatorial search.
More extensive design strategies have used	combinatorial sequences to "evolve" ankyrin-repeat motif
	Combinatorial: Similar to heuristic, but all states are
tion of sequent along the lines of Joyal's	combinatorial species, allowing the treatment of more dr
graph method for proving the existence of	combinatorial structures, it is of interest to ask how e
nd "The magician from Riga" for his daring	combinatorial style.
This is advantageous in learning a complex	combinatorial system such as a human language because ch
Symyx offers high-speed	combinatorial technologies for the discovery of new mate
o on the editorial board of the Journal of	Combinatorial Theory Series B and Combinatorica.
Hall, Jr., Marshall (1967),	Combinatorial Theory, Blaisdell Publishing, LCCN 67-1110
n (1971), "Pancyclic graphs I", Journal of	Combinatorial Theory, Series B 11 (1): 80-84, doi:10.101
r and co-editor-in-chief of the Journal of	Combinatorial Theory, Series B.
nd editor of Combinatorica, the Journal of	Combinatorial Theory, Ser B, Discrete Mathematics, and t
He worked on the foundations of	combinatorial topology, and proposed that a notion of eq
A pure	combinatorial VFSM is possible in case only where input
Selby and Oliver Riordan, which exploited	combinatorial weaknesses of the original puzzle design.

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「Combinatorial」の共起表現一覧(1語右で並び替え)