POLYNOMIAL TIME INTERIOR POINT ALGORITHMS FOR TRANSPORTATION PROBLEMS
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概要
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This paper deals with the Hitchcock transportation problem with m supply points and n demand points. Assume that m <__- n and all the data are positive integers which are less than or equal to an integer M. We propose two polynomial time algorithms for solving the problems. The algorithms are based on the interior point algorithms for solving general linear programming problems. Using some features of the transportation problems, we decrease the computational complexities. We show that one of the algorithms requires at most O(m^3n^2 log nM + n^3) arithmetic operations and the other requires at most O(n^4 log nM) arithmetic operations.
- 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
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MIZUNO Shinji
Department of Radiology, The University of Tokyo, Graduate School of Medicine
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Masuzawa K
Toshiba Corp.
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Masuzawa Kaori
Tokyo Institute of Technology
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Mizuno Shinji
Department Of Industial Engineering And Management Tokyo Institute Of Technology
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Mizuno Shinji
Department Of Industrial Engineering And Management Tokyo Institute Of Technology
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