AbstractIt is known that a large class of “hard” combinatorial optimization problems can be put in the form of a k-parity (weighted) matroid problem. In this paper we describe a heuristically guided algorithm for solving the above class of problems, which utilizes the information obtainable from the problem domain by computing, at each step, a possibly tight lower bound to the solution
AbstractEfficient algorithms for the matroid intersection problem, both cardinality and weighted ver...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
AbstractThe polymatroid matching problem, also known as the matchoid problem or the matroid parity p...
AbstractIt is known that a large class of “hard” combinatorial optimization problems can be put in t...
We present algorithms for the k -Matroid Intersection Problem and for the Matroid k -Parity Problem ...
Given two matroids ?? = (V, ??) and ?? = (V, ??) over an n-element integer-weighted ground set V, th...
AbstractMatroid theory gives us powerful techniques for understanding combinatorial optimization pro...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly represe...
The matroid parity (MP) problem is a powerful (and NP-hard) extension of the matching problem. Where...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly-represe...
AbstractThe maximum intersection problem for a matroid and a greedoid, given by polynomial-time orac...
AbstractMatroid theory gives us powerful techniques for understanding combinatorial optimization pro...
AbstractWe present three randomized pseudo-polynomial algorithms for the problem of finding a base o...
We present fast and simple algebraic algorithms for the linear matroid parity problem and its applic...
AbstractAlmost all successful exact approaches to hard combinatorial optimization problems are firml...
AbstractEfficient algorithms for the matroid intersection problem, both cardinality and weighted ver...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
AbstractThe polymatroid matching problem, also known as the matchoid problem or the matroid parity p...
AbstractIt is known that a large class of “hard” combinatorial optimization problems can be put in t...
We present algorithms for the k -Matroid Intersection Problem and for the Matroid k -Parity Problem ...
Given two matroids ?? = (V, ??) and ?? = (V, ??) over an n-element integer-weighted ground set V, th...
AbstractMatroid theory gives us powerful techniques for understanding combinatorial optimization pro...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly represe...
The matroid parity (MP) problem is a powerful (and NP-hard) extension of the matching problem. Where...
We consider the classical matroid matching problem. Unweighted matroid matching for linearly-represe...
AbstractThe maximum intersection problem for a matroid and a greedoid, given by polynomial-time orac...
AbstractMatroid theory gives us powerful techniques for understanding combinatorial optimization pro...
AbstractWe present three randomized pseudo-polynomial algorithms for the problem of finding a base o...
We present fast and simple algebraic algorithms for the linear matroid parity problem and its applic...
AbstractAlmost all successful exact approaches to hard combinatorial optimization problems are firml...
AbstractEfficient algorithms for the matroid intersection problem, both cardinality and weighted ver...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
AbstractThe polymatroid matching problem, also known as the matchoid problem or the matroid parity p...