POLYHEDRA AND OPTIMIZATION RELATED TO A WEAK ABSOLUTE MAJORIZATION ORDERING

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概要

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• A vector x⋴R^n is weakly k-majorized by a vector q⋴R^k if the sum of r largest components of x is less than or equal to the sum of r largest components of q for r=1, 2, …, k and k≤n. In this paper we extend the components of x to their absolute values in the above description and generalize some results in [2] and [3] by G. Dahl and F. Margot.

• 社団法人日本オペレーションズ・リサーチ学会の論文

著者

• Zhan Ping

  Edogawa University

関連論文

• POLYHEDRA AND OPTIMIZATION RELATED TO A WEAK ABSOLUTE MAJORIZATION ORDERING

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