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Scheduling of testing tasks and resource planning in new product development using stochastic programming

机译:使用随机编程在新产品开发中安排测试任务和资源计划

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Testing is a crucial step in new product development in many industrial sectors, from microelectronics to the automotive industry. In the pharmaceutical sector, specifically, candidate drugs have to undergo clinical trials, a process that takes 2-4 years and costs hundreds of millions of dollars. In this paper we are concerned with the scheduling of clinical trials and the planning of the resources necessary to carry these trials out. We present a stochastic programming (SP) framework that addresses the two problems simultaneously. To address large problems we develop a number of results and methods. First, we exploit the structure of the problem to reduce the number of pairs of scenarios for which non-anticipativity has to be enforced, and the number of binary variables. Second, we develop a finite-horizon approximation that allows us to formulate problems using fewer stages without compromising the quality of the solution. Third, we take advantage of the sequential nature of the testing process to develop a smaller but tighter mixed-integer programming (MIP) formulation; we show that a relaxation of this formulation can be used to obtain feasible and most often optimal solutions over the stages of interest. Finally, we develop a rolling-horizon-based approach, where the decisions of the relaxed problem are used over few early periods determining how and when uncertainty will be realized, and a new problem is formulated and solved as we move forward in time.
机译:从微电子到汽车工业,测试是许多工业领域新产品开发的关键步骤。特别是在制药领域,候选药物必须经过临床试验,这一过程需要2到4年的时间,花费数亿美元。在本文中,我们关注临床试验的日程安排以及进行这些试验所需的资源计划。我们提出了一个随机编程(SP)框架,可以同时解决这两个问题。为了解决大问题,我们开发了许多结果和方法。首先,我们利用问题的结构来减少必须实施非预期性的方案对的数量以及二进制变量的数量。其次,我们开发了一个有限水平的近似方法,使我们可以用更少的步骤来拟定问题,而不会影响解决方案的质量。第三,我们利用测试过程的顺序性质来开发更小但更严格的混合整数编程(MIP)公式;我们表明,该公式的松弛可用于在感兴趣的阶段上获得可行且最常见的最佳解决方案。最后,我们开发了一种基于滚动水平的方法,其中在几个早期阶段就使用了松弛问题的决策,以确定如何以及何时实现不确定性,并且随着时间的推移,提出并解决了一个新问题。

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