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Solution strategies for multistage stochastic programming with endogenous uncertainties

机译:具有内生不确定性的多阶段随机规划的求解策略

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摘要

In this paper, we present a generic mixed-integer linear multistage stochastic programming (MSSP) model considering endogenous uncertainty in some of the parameters. To address the issue that the number of non-anticipativity (NA) constraints increases exponentially with the number of uncertain parameters and/or its realizations, we present a new theoretical property that significantly reduces the problem size and complements two previous properties. Since one might generate reduced models that are still too large to be solved directly, we also propose three solution strategies: a Jc-stage constraint strategy where we only include the NA constraints up to a specified number of stages, an iterative NAC relaxation strategy, and a Lagrangean decomposition algorithm that decomposes the problem into scenarios. Numerical results for two process network examples are presented to illustrate that the proposed solution strategies yield significant computational savings.
机译:在本文中,我们考虑了某些参数中的内生不确定性,提出了一种通用的混合整数线性多级随机规划(MSSP)模型。为了解决非预期性(NA)约束的数量随不确定参数和/或其实现的数量呈指数增加的问题,我们提出了一种新的理论属性,该属性显着减小了问题的大小并补充了先前的两个属性。由于可能会生成缩小后的模型,这些模型仍然太大而无法直接求解,因此我们还提出了三种解决方案策略:Jc阶段约束策略,其中我们仅包括不超过指定阶段数的NA约束,迭代NAC松弛策略,和拉格朗日分解算法,将问题分解为各种场景。给出了两个过程网络示例的数值结果,以说明所提出的解决方案策略可节省大量计算量。

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