畢業(yè)論文 生活中的一些最優(yōu)化問題研究.doc
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畢業(yè)論文 生活中的一些最優(yōu)化問題研究,內(nèi)容摘要數(shù)學(xué)與我們?nèi)粘Ｉ蠲芮邢嚓P(guān)，日常生活中的許多問題來源于數(shù)學(xué)思想的應(yīng)用。在掌握一定的數(shù)學(xué)基礎(chǔ)的前提下，結(jié)合日常當(dāng)中可腀@魷值氖侍?，通过蕦嶄^墓婊才?，詳\檬г砬蠼獬魴兄行У淖鈑嘔槳浮１疚牡鬧饕芯糠較蚴峭ü勻粘Ｉ鈧芯Ｉ婕暗降娜舾勺鈑嘔侍飩泄檳勺芙?，分析茰O婕暗氖г聿⒔渫乒閿τ玫狡淥...
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1??ü′ê: ×?ó??ˉ￡?±íé?×÷òμ·¨￡?Shapley?μ￡?í?1?ó|ó?
Abstract
Mathematics to our daily lives are closely related to many of the problems in our daily life from the application of mathematical thinking. Master the mathematical basis of the premise of the mathematical problems that may arise in day-to-day which, through appropriate planning arrangements, the use of mathematical principles for solving optimization program effective.
The main research directions to daily life often related to certain optimization problem to summarize,analyze its mathematical principles involved and promote the application to which the case of other life to go.The main contribution of this paper is the optimization analysis on transportation costs and efficiency of the distribution of the mostdetailed description of the solution process of the tabular method and the Shapley Value,pointed out that the model defects and deficiencies,and to modify the model and application.
Keywords: Optimization; Tabular method; Shapley method; Application
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1??ü′ê: ×?ó??ˉ￡?±íé?×÷òμ·¨￡?Shapley?μ￡?í?1?ó|ó?
Abstract
Mathematics to our daily lives are closely related to many of the problems in our daily life from the application of mathematical thinking. Master the mathematical basis of the premise of the mathematical problems that may arise in day-to-day which, through appropriate planning arrangements, the use of mathematical principles for solving optimization program effective.
The main research directions to daily life often related to certain optimization problem to summarize,analyze its mathematical principles involved and promote the application to which the case of other life to go.The main contribution of this paper is the optimization analysis on transportation costs and efficiency of the distribution of the mostdetailed description of the solution process of the tabular method and the Shapley Value,pointed out that the model defects and deficiencies,and to modify the model and application.
Keywords: Optimization; Tabular method; Shapley method; Application
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2.1?D??μ?·?·¨ 1
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5.4.2 Raiffa?a 18
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6.1×?D??a??·¨μ?????éè?? 18
6.2D§ò?·???μ?????éè?? 20
7×ü?áó??1í? 20
7.1±???μ??÷òa1±?× 20
7.2±????÷òaμ?????·?°? 21
7.3?D???1í? 21
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