Perhaps the two most fundamental well-solved models in combinatorial optimization are the optimal matching problem and the optimal matroid intersection problem. We review the basic results for both, and describe some more recent advances. Then we discuss extensions of these models, in particular, two recent ones -- jump systems and path-matchings
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
This book surveys matching theory, with an emphasis on connections with other areas of mathematics a...
We describe a common generalization of the weighted matching problem and the weighted matroid inters...
We present new algebraic approaches for several wellknown combinatorial problems, including non-bipa...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly represe...
AbstractThe polymatroid matching problem, also known as the matchoid problem or the matroid parity p...
Abstract▵-matroids are set systems S = (V, F), where V is a finite set and ⊘ ≠ F ⊆ P(V), characteriz...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
This book surveys matching theory, with an emphasis on connections with other areas of mathematics a...
We describe a common generalization of the weighted matching problem and the weighted matroid inters...
We present new algebraic approaches for several wellknown combinatorial problems, including non-bipa...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly represe...
AbstractThe polymatroid matching problem, also known as the matchoid problem or the matroid parity p...
Abstract▵-matroids are set systems S = (V, F), where V is a finite set and ⊘ ≠ F ⊆ P(V), characteriz...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
Many polynomial-time solvable combinatorial optimization problems become NP-hard if an additional co...
This book surveys matching theory, with an emphasis on connections with other areas of mathematics a...