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Titlebook: Combinatorics and Computer Science; 8th Franco-Japanese Michel Deza,Reinhardt Euler,Ioannis Manoussakis Conference proceedings 1996 Spring

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Finding an antidirected Hamiltonian path starting with a forward arc from a given vertex of a tournvertex with an arc of a given direction. The first proof yields the theorem for all tournaments of order at least 19. The second proof only applies to somewhat larger tournaments, but leads to more efficient (sequential and parallel) algorithms.
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On integer multiflows and metric packings in matroids, way to minimally non-ideal binary clutters. We characterize the subclass of matroids where the presented conditions are also sufficient for multiflow feasibility, and prove the existence of integer multiflows for Eulerian weights. The theorem we prove uses results from Seymour[10] and generalizes those results and those in Schwärzler, Sebő
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Conference proceedings 1996 papers accepted for presentation at the joint 8th Franco-Japanese and 4th Franco-Chinese Conference on Combinatorics in Computer Science, CCS ‘96, held in Brest, France in July 1995..The papers included in the book have been contributed by authors from 10 countries; they are organized in sections e
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Improving branch and bound for Jobshop scheduling with constraint propagation,e compare constraint programming to integer programming. This algorithm is tested on the standard benchmarks from Muth & Thompson, Lawrence, Adams et al, Applegate & Cook and Nakano & Yamada. The achievements are the following:
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On the hybrid neural network model for solving optimization problems,ality of the generated solution. In this paper we rewrite one of the steps in the HNUA so that the goal function is better served. we demonstrate our work using the traveling salesman problem as an example.
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Smart Building and Current Technologies,ectivity, the .-skeletons and a lifting procedure valid for a large class of vertices of the metric polytope are also given. Finally, we present an ordering of the facets of a polytope, based on their adjacency relations, for the enumeration of its vertices by the double description method.
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