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Some improved algorithms to locate the optimal solutions for exponentially deteriorating items under trade credit financing in a upply chain system

机译:供应链系统中贸易信贷融资条件下指数变差物品最优解的定位算法

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The Taylor series approximations neglecting the third and higher order terms in the expansion of e~x are frequently used by many researchers to get closed-form solutions to simplify the solution procedure to locate the optimal solution. However, they may cause significant penalty costs sometimes. Under some assumptions, Huang and Liao [K.N. Huang, J.J. Liao, A simple method to locate the optimal solution for exponentially deteriorating items under trade credit financing, Computers and Mathematics with Applications 56 (2008) 965-977] show that the total relevant cost per year is convex. With the convexity, they develop the solution procedures to locate the optimal cycle times to avoid the shortcoming of the significant penalty cost that the Taylor series approximations may cause. The main purpose of this paper not only removes those assumptions about the convexities of the total relevant costs per year described in Huang and Liao (2008) [4] but also presents some simplified solution procedures free of using the convexity to improve Huang and Liao (2008) [4].
机译:许多研究人员经常使用忽略e〜x扩展中的三阶和更高阶项的泰勒级数逼近来获得封闭形式的解,以简化解过程以找到最佳解。但是,它们有时可能会导致巨大的罚款成本。在某些假设下,黄和廖[K.N.黄俊杰Liao,一种为贸易信贷融资下的指数级恶化项目找到最佳解决方案的简单方法,《计算机与数学应用》 56(2008)965-977]表明,每年的总相关成本是凸的。由于具有凸性,他们开发了求解程序来确定最佳循环时间,从而避免了泰勒级数逼近可能导致的重大损失成本的缺点。本文的主要目的不仅消除了Huang和Liao(2008)[4]中描述的关于每年总相关成本的凸性的那些假设,而且提出了一些简化的解决程序,没有使用凸度来改进Huang和Liao( 2008)[4]。

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