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Titlebook: Integer Programming and Combinatorial Optimization; 9th International IP William J. Cook,Andreas S. Schulz Conference proceedings 2002 Spri

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楼主: 契约
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Split Closure and Intersection Cuts, form formula from a basis of the standard linear programming relaxation. In the early nineties, Cook, Kannan and Schrijver introduced the split closure of an MILP, and showed that the split closure is a polyhedron. In this paper, we show that the split closure can be obtained using only intersectio
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Lifted Inequalities for 0-1 Mixed Integer Programming: Basic Theory and Algorithms,lop a lifting theory for the continuous variables. In particular, we present a pseudo-polynomial algorithm for the sequential lifting of the continuous variables. We introduce the concept of super-linear inequalities and show that our lifting scheme can be significantly simplified for them. Finally,
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On a Lemma of Scarf,f the lemma in combinatorics has already been demonstrated in [.], where it was used to prove the existence of fractional kernels in digraphs not containing cyclic triangles. We indicate some links of the lemma to other combinatorial results, both in terms of its statement (being a relative of the G
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The Minimum Latency Problem Is NP-Hard for Weighted Trees,g all points, for which the sum of arrival times is minimal. The arrival time at a point .. is the traveled distance from .. to .. in the tour. The minimum latency problem is MAX-SNP-hard for general metric spaces, but the complexity for the problem where the metric is given by an edge-weighted tree
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A Polyhedral Approach to Surface Reconstruction from Planar Contours, surface with the minimal area. This surface is assumed to be the best reconstruction since a long time. Nevertheless there were no algorithms to compute this surface. Our experiments show that the running time of our algorithm is very reasonable and that the computed surfaces are highly similar to
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