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Optimal manufacturing batch size with rework in a single-stage production system - A simple derivation

机译:在单阶段生产系统中进行返工以达到最佳的生产批量大小-简单的推导

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This paper presents a simple derivation of the two inventory policies proposed by [Jamal, A. A. M., Sarker, B. R., & Mondal, S. (2004). Optimal manufacturing batch size with rework process at single-stage production system. Computers and Industrial Engineering, 47(1), 77-89.]. In order to find the optimal solutions for both policies they used differential calculus. Our simple derivation is based on an algebraic derivation. The final results that we obtained are equivalent to the results that [Jamal, A. A. M., Sarker, B. R., & Mondal, S. (2004). Optimal manufacturing batch size with rework process at single-stage production system. Computers and Industrial Engineering, 47(), 77-89.] found. But, our results are more simple and easy to compute manually. We also established the range of real values of proportion of defectives products for which there is an optimal solution, the closed-form for the total inventory cost for both policies, the mathematical expressions for determining the cost penalty and the additional total cost for working with a non-optimal solution.
机译:本文介绍了[Jamal,A. A. M.,Sarker,B.R.,&Mondal,S.(2004)提出的两种库存策略的简单推导。在单阶段生产系统上具有返工过程的最佳制造批量大小。计算机与工业工程,47(1),77-89。]。为了找到两种策略的最佳解决方案,他们使用了微积分。我们的简单推导是基于代数推导的。我们获得的最终结果与[Jamal,A. A. M.,Sarker,B. R.,&Mondal,S.(2004)。在单阶段生产系统上具有返工过程的最佳制造批量大小。计算机与工业工程,47(),77-89。]。但是,我们的结果更简单,更易于手动计算。我们还建立了有最佳解决方案的有缺陷产品比例的实际值范围,两种保单的总库存成本的封闭形式,确定成本罚款的数学表达式以及使用该产品的额外总成本。非最佳解决方案。

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