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A dual simplex method for grey linear programming problems based on duality results

机译:一种基于二元效果的灰色线性编程问题的双单纯x方法

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Purpose - For extending the common definitions and concepts of grey system theory to the optimization subject, a dual problem is proposed for the primal grey linear programming problem. Design/methodology/approach - The authors discuss the solution concepts of primal and dual of grey linear programming problems without converting them to classical linear programming problems. A numerical example is provided to illustrate the theory developed. Findings - By using arithmetic operations between interval grey numbers, the authors prove the complementary slackness theorem for grey linear programming problem and the associated dual problem. Originality/value - Complementary slackness theorem for grey linear programming is first presented and proven. After that, a dual simplex method in grey environment is introduced and then some useful concepts are presented.
机译:目的 - 用于将灰色系统理论的共同定义和概念扩展到优化主题,提出了一种双重问题,用于原始灰色线性规划问题。设计/方法/方法 - 作者讨论了原始和双线性编程问题的解决方案概念,而无需将它们转换为古典线性编程问题。提供了一个数字示例以说明该理论开发的。调查结果 - 通过在间隔灰度号之间使用算术运算,作者证明了灰色线性规划问题的互补松弛定理和相关的双重问题。首先提出和经过验证的灰色线性编程的原始性/值 - 互补的松弛定理。之后,介绍了灰色环境中的双单纯x方法,然后呈现了一些有用的概念。

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