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On the complexity of sequentially lifting cover inequalities for the knapsack polytope 被引量:1
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作者 Wei-Kun Chen Yu-Hong Dai 《Science China Mathematics》 SCIE CSCD 2021年第1期211-220,共10页
The well-known sequentially lifted cover inequality is widely employed in solving mixed integer programs.However,it is still an open question whether a sequentially lifted cover inequality can be computed in polynomia... The well-known sequentially lifted cover inequality is widely employed in solving mixed integer programs.However,it is still an open question whether a sequentially lifted cover inequality can be computed in polynomial time for a given minimal cover(Gu et al.(1999)).We show that this problem is N P-hard,thus giving a negative answer to the question. 展开更多
关键词 integer programming sequentially lifted cover inequality COMPLEXITY lifting problem
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Buchstaber Invariants of Universal Complexes 被引量:1
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作者 Yi SUN 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2017年第6期1335-1344,共10页
Davis and Januszkiewicz introduced(real and complex) universal complexes to give an equivalent definition of characteristic maps of simple polytopes, which now can be seen as "colorings". The author derives ... Davis and Januszkiewicz introduced(real and complex) universal complexes to give an equivalent definition of characteristic maps of simple polytopes, which now can be seen as "colorings". The author derives an equivalent definition of Buchstaber invariants of a simplicial complex K, then interprets the difference of the real and complex Buchstaber invariants of K as the obstruction to liftings of nondegenerate simplicial maps from K to the real universal complex or the complex universal complex. It was proved by Ayzenberg that real universal complexes can not be nondegenerately mapped into complex universal complexes when dimension is 3. This paper presents that there is a nondegenerate map from 3-dimensional real universal complex to 4-dimensional complex universal complex. 展开更多
关键词 Buchstaber invariant Universal complex lifting problem
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