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An Efficient Algorithm Based on TOC to Solve Product Mix Problems

机译:基于TOC解决产品混合问题的高效算法

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Product mix problem (PMP) is one of the most important and complicated problems in production systems. Proper determination of product mix leads to high level of profit because it specifies the best way of assigning work centers capacity to each product. In other words, it clears how many of each product should be produced in order to reach a high level of profit. Different approaches have been applied to solve this problem, among them, theory of constraints (TOC) has been widely considered since 1990s. This paper develops a distinguished algorithm to solve product mix problems that is efficient both in single and multi-bottleneck problems. At first, the proposed algorithm uses a mathematical model to aggregate different priorities assigned to products by different bottlenecks and finds an initial solution. Then tries to improve the solution by solving a set of linear inequalities. In this paper, it is discussed that the proposed approach reaches better solutions than the previous algorithms.
机译:产品混合问题(PMP)是生产系统中最重要和最复杂的问题之一。适当的确定产品组合导致高水平的利润,因为它规定了为每个产品分配工作中心能力的最佳方式。换句话说,它清除了应该生产的每种产品中有多少,以达到高水平的利润。已经应用了不同的方法来解决这个问题,其中,限制理论(TOC)自20世纪90年代以来已被广泛考虑。本文开发了一种杰出的算法来解决单一和多瓶颈问题中有效的产品混合问题。首先,所提出的算法使用数学模型通过不同的瓶颈聚合分配给产品的不同优先级,并找到初始解决方案。然后通过求解一组线性不等式来尝试改善解决方案。在本文中,讨论了所提出的方法达到比以前的算法更好的解决方案。

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