Researchers in Combinatorics.
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Subcategories 2
Related categories 1
Sites 21
Probabilistic combinatorics, theoretical computer science and operations research.
Combinatorics, graph theory and related software.
Combinatorics, graph theory and intellectual history. At the School of Mathematical Sciences, Peking University.
Combinatorics and automatic formal identities proving.
Combinatorics, theory of computation and algorithms.
Algorithms, combinatorics and optimization.
Ramsey theory, spectral graph theory.
Combinatorics on words, algebraic automata theory.
Combinatorial geometry.
Ramsey theory.
Graph theory, networks, combinatorics.
Algebraic combinatorics and representation theory .
Discrete mathematics and its interactions with geometry, cryptology and algorithms.
Design theory and combinatorial computing.
Permutation groups, and the finite or infinite structures on which they act.
Discrete mathematics, statistics, algorithms and parallel computing.
Optimization in complex problems and heuristics.
Experimental designs and statistics.
Classification of combinatorial designs.
Algorithms for network applications and cryptography.
Hamiltonian cycles, perfect graphs and combinatorial optimization.
Combinatorial geometry.
Optimization in complex problems and heuristics.
Combinatorics, theory of computation and algorithms.
Algorithms for network applications and cryptography.
Combinatorics, graph theory and intellectual history. At the School of Mathematical Sciences, Peking University.
Combinatorics on words, algebraic automata theory.
Graph theory, networks, combinatorics.
Design theory and combinatorial computing.
Discrete mathematics, statistics, algorithms and parallel computing.
Combinatorics, graph theory and related software.
Probabilistic combinatorics, theoretical computer science and operations research.
Combinatorics and automatic formal identities proving.
Ramsey theory.
Permutation groups, and the finite or infinite structures on which they act.
Algebraic combinatorics and representation theory .
Algorithms, combinatorics and optimization.
Hamiltonian cycles, perfect graphs and combinatorial optimization.
Ramsey theory, spectral graph theory.
Discrete mathematics and its interactions with geometry, cryptology and algorithms.
Classification of combinatorial designs.
Experimental designs and statistics.