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# Matroid intersection

In combinatorial optimization, the matroid intersection problem is to find a largest common independent set in two matroids over the same ground set… Expand
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## Papers overview

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2015
2015
• Comb.
• 2015
• Corpus ID: 10114838
As part of the recent developments in infinite matroid theory, there have been a number of conjectures about how standard… Expand
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2011
2011
In the buyback problem, an algorithm observes a sequence of bids and must decide whether to accept each bid at the moment it… Expand
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2004
2004

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1997
1997
• Math. Methods Oper. Res.
• 1997
• Corpus ID: 37347607
LetM1 andM2 be matroids onS,B be theirk-element common independent set, andw a weight function onS. Given two functionsb ≥ 0 andc… Expand
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Highly Cited
1996
Highly Cited
1996
• K. Murota
• SIAM J. Discret. Math.
• 1996
• Corpus ID: 15710161
The independent assignment problem (or the weighted matroid intersection problem) is extended using Dress and Wenzel's matroid… Expand
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Highly Cited
1996
Highly Cited
1996
• K. Murota
• SIAM J. Discret. Math.
• 1996
• Corpus ID: 15885600
Based on the optimality criteria established in part I [{\em SIAM J. Discrete Math.}, 9 (1996), pp. 545--561] we show a primal… Expand
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1989
1989
• SIAM J. Comput.
• 1989
• Corpus ID: 31831042
Consider a matroid of rank n in which each element has a real-valued cost and one of $d > 1$ colors. A class of matroid… Expand
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Highly Cited
1988
Highly Cited
1988
• 1988
• Corpus ID: 14405130
In this paper, we suggest new scaling algorithms for the assignment and minimum cycle mean problems. Our assignment algorithm is… Expand
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Highly Cited
1981
Highly Cited
1981
• Comb.
• 1981
• Corpus ID: 43787103
L. G. Khachiyan recently published a polynomial algorithm to check feasibility of a system of linear inequalities. The method is… Expand
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Highly Cited
1975
Highly Cited
1975
• E. Lawler
• Math. Program.
• 1975
• Corpus ID: 206801650
LetM1 = (E, 91),M2 = (E, 92) be two matroids over the same set of elementsE, and with families of independent sets 91, 92. A setI… Expand
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