「Combinatorics」の共起表現(1語右で並び替え)

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「Combinatorics」の共起表現一覧(1語右で並び替え)

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In polyhedral	combinatorics, a branch of mathematics, Steinitz's theor
They play an important role in polyhedral	combinatorics: according to the Upper Bound Conjecture,
Census of Colorings, Journal of Algebraic	Combinatorics: An International Journal, Volume 1, Issue
In geometry and	combinatorics, an arrangement of hyperplanes is a finite
In 2004, the Institute of	Combinatorics and its Applications named Colbourn as tha
ublished several important results in both	combinatorics and number theory.
ouble description" algorithm of polyhedral	combinatorics and computational geometry.
heorem: Lectures on Topological Methods in	Combinatorics and Geometry.
Faudree specializes in	combinatorics, and specifically in graph theory and Rams
Graph Theory and the Electronic Journal of	Combinatorics, and editor of Combinatorica, the Journal
ian-Canadian mathematician specializing in	combinatorics and graph theory.
utstanding problems, using techniques from	combinatorics and probability theory (especially stoppin
r articles on q-series, special functions,	combinatorics and applications.
adian mathematician, expert in statistics,	combinatorics and graph theory.
k is mostly in the areas of number theory,	combinatorics and discrete geometry, including graph the
including foundation work in the fields of	combinatorics and graph theory.
e was elected a Fellow of the Institute of	Combinatorics and its Applications (1995) and a Fellow o
Sanders received his Ph.D. in algorithms,	combinatorics, and optimization from Georgia Tech in 199
ecognized as one of the modern founders of	combinatorics and graph theory.
and a Founding Fellow of the Institute of	Combinatorics and its Applications.
), and the Euler Medal of the Institute of	Combinatorics and its Applications (1999).
ebra of two dimensions with matrices, some	combinatorics, and a little statistics.
Godsil is a professor at the Department of	Combinatorics and Optimization in the faculty of mathema
in the areas of modular forms, partitions,	combinatorics and number theory.
e renown of the University's Department of	Combinatorics and Optimization.
ce, the Journal of Automata, Languages and	Combinatorics, and of Theoretical Computer Science.
An incidence matrix in	combinatorics and finite geometry has ones to indicate i
t of 32 listed in discrete mathematics and	combinatorics, and is in the second of four tiers out of
, is a founding fellow of the Institute of	Combinatorics and its Applications, and has an Erdos num
In	combinatorics and order-theoretic mathematics, a multitr
Shrikhande's specialty was	combinatorics, and statistical designs.
He started the Journal of Algebraic	Combinatorics, and was the Editor-in-Chief of the Electr
Issue: Journal of Automata, Languages and	Combinatorics, announced (as of January 2009)
His research interest is	combinatorics, as well as the related areas of algebra,
rofessor of Pure Mathematics, specifically	combinatorics, at the University of Cambridge.
In graph theory and	combinatorics, both fields within mathematics, a matchin
A similar problem also appears in	combinatorics, complexity theory, cryptography and appli
mp, students are taught in the branches of	combinatorics, computer game theory, advanced algorithms
of mathematics, including automata theory,	combinatorics, discrete geometry, dynamical systems, gro
harmonic analysis, analytic number theory,	combinatorics, ergodic theory, partial differential equa
In additive	combinatorics, Folkman's theorem states that for each as
decompositions of complete graphs and also	combinatorics games.
esearch ranges across the subject areas of	combinatorics, graph theory, discrete geometry, and numb
	Combinatorics, Graph Theory, and Computing.
He specialises in algebra and	combinatorics; he has written books about combinatorics,
In mathematical programming and polyhedral	combinatorics, Hirsch's conjecture states that the edge-
Pierre Cartier and Dominique Foata for its	combinatorics in the 1960s, trace theory was first formu
re heavily involved in the applications of	combinatorics in statistical design, communications theo
His work in	combinatorics includes an important paper of 1943 on pro
s of mathematics within the broad field of	combinatorics, including random graphs, percolation, ext
- Number theory, ChT - Chaos theory, Com -	Combinatorics, Inf - Information theory, Ana - Mathemati
which occasionally appears in estimates in	combinatorics, is defined by
In mathematics, Milliken's tree theorem in	combinatorics is a partition theorem generalizing Ramsey
on of the inversion formula more useful in	combinatorics is as follows: suppose F(x) and G(x) are c
Extremal	combinatorics is a field of combinatorics, which is itse
In	combinatorics, Janson has publications in probabilistic
Algorithmic	Combinatorics, Macmillan, 1973.
papers in graph theory and other areas of	combinatorics, many of them in collaboration with other
Berge, C. (1989), Hypergraphs,	Combinatorics of Finite sets, Amsterdam: North-Holland,
	Combinatorics of Coxeter Groups (with F. Brenti), Gradua
s numerous contributions to number theory,	combinatorics, probability, set theory and mathematical
ch on UNIVAC (this was one of the earliest	combinatorics problems solved on a digital computer).
ker (by both the Logic and Foundations and	Combinatorics sections) at the Combinatorics session of
Extremal	combinatorics studies how large or how small a collectio
ned out to be an important early result in	combinatorics, supporting the idea that within some suff
In algebraic	combinatorics, the Kruskal-Katona theorem gives a comple
athematics, particularly matrix theory and	combinatorics, the Pascal matrix is an infinite matrix c
In algebraic	combinatorics, the h-vector of a simplicial polytope is
In	combinatorics, the Dinitz conjecture is a statement abou
Count me in -	Combinatorics: The Art of Counting (1993)

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