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      線型計劃法에서의 單體表의 經濟的 解釋 = Economic Interpretation of the Simplex Tableau in Linear Programming

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      https://www.riss.kr/link?id=A19657224

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      다국어 초록 (Multilingual Abstract)

      Various economic meanings are included in the simplex tableau as a tool for solving a linear programming problem. But the interpretation of its economic meanings has been understood differently by the economists. In this paper we try to clarify the economic meanings included in the simplex tableau. We first review the solution process of the linear programming through the matrix form of the linear programming, and then vectors in the simplex tableau resulted from the matrix form are analyzed according to economic theory. Especially the decision variables in the dual problem of the linear programming are key factors to understand the meanings, sow e concentrated our efforts on those variables to interpret its meanings.
      We found that the vectors in the simplex tableau had the meanings such as marginal rates of substitutions, free goods, marginal revenue product, marginal physical product, etc. As a result of this study we recognized that we could get information about quality and value with respect to the linear programming problem from the simplex tableau.
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      Various economic meanings are included in the simplex tableau as a tool for solving a linear programming problem. But the interpretation of its economic meanings has been understood differently by the economists. In this paper we try to clarify the ec...

      Various economic meanings are included in the simplex tableau as a tool for solving a linear programming problem. But the interpretation of its economic meanings has been understood differently by the economists. In this paper we try to clarify the economic meanings included in the simplex tableau. We first review the solution process of the linear programming through the matrix form of the linear programming, and then vectors in the simplex tableau resulted from the matrix form are analyzed according to economic theory. Especially the decision variables in the dual problem of the linear programming are key factors to understand the meanings, sow e concentrated our efforts on those variables to interpret its meanings.
      We found that the vectors in the simplex tableau had the meanings such as marginal rates of substitutions, free goods, marginal revenue product, marginal physical product, etc. As a result of this study we recognized that we could get information about quality and value with respect to the linear programming problem from the simplex tableau.

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      목차 (Table of Contents)

      • Ⅰ. 序論
      • Ⅱ. LP의 行列型과 單體表
      • 1. 行列型 解法
      • 2. 行列型의 單體表化
      • 3. 原問題와 雙對問題
      • Ⅰ. 序論
      • Ⅱ. LP의 行列型과 單體表
      • 1. 行列型 解法
      • 2. 行列型의 單體表化
      • 3. 原問題와 雙對問題
      • Ⅲ. 單體表의 經濟的 解釋
      • 1. 利益極大化와 費用極小化
      • 2. 代替生産과 極大化 條件
      • 3. 限界生産物과 그 價値
      • 4. 資源의 活用과 그 評價
      • 5. 極小化의 경우
      • Ⅳ. 結論
      • Abstract
      • 參考文獻
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