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用對偶單純形法求對偶問題的最優(yōu)解(文件)

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【正文】 張建中,許紹吉. 線性規(guī)劃. 北京:科學(xué)出版社,1999.[7] 姚恩瑜,何勇,陳仕平.?dāng)?shù)學(xué)規(guī)劃與組合優(yōu)化.杭州:浙江大學(xué)出版社,2001.[8] 盧開澄.組合數(shù)學(xué)算法與分析.清華大學(xué)出版社, 1982.[9] Even. Shimon. Algzithmic Combinatorial. The Macmillan Company, New York, 1973.[10] J.P.Tremblay, R.Manohar.Discrete Mathematical Structures with Applications to Computer Science, 1980.[11] 李修睦.圖論.華中工學(xué)院出版社, 1982.[12] Pranava R G.Essays on optimization and incentive contracts [C].Massachusetts Institute of Technology, Sloan School of Management: Operations Research Center, 2007: 57 65.[13] Schechter,M.A Subgradient Duality Theorem,J.Math Anal Appl.,61(1977),850855.[14] Maxims S A. Note on maximizing a submodular set function subject to knap sack constraint[J]. Operations Research Letters, 2004, 32 (5) : 41 43.[15] Schechter,M.More on Subgradient Duality,J..,71(1979),251262.[16] Nemhauser GL, Wolsey L A, Fisher M L.An analysis of approximations formaximizing submodular set functions II[J].Math.Prog.Study, 1978, 8: 73 87.[17] SviridenkoM.A note on maximizing a submodular set function sub
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