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Decomposition-Based Solving Approaches for Stochastic Constraint Optimisation

机译:基于分解的解决方案的随机约束优化方法

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摘要

Combinatorial optimisation problems often contain uncertainty that has to be taken into account to produce realistic solutions. A common way to describe the uncertainty is by means of scenarios, where each scenario describes different potential sets of problem parameters based on random distributions or historical data. While efficient algorithmic techniques exist for specific problem classes such as linear programs, there are very few approaches that can handle general Constraint Programming formulations subject to uncertainty. The goal of my PhD is to develop generic methods for solving stochastic combinatorial optimisation problems formulated in a Constraint Programming framework.
机译:组合优化问题通常包含必须考虑到产生现实解决方案的不确定性。 描述不确定性的常见方法是通过场景,其中每个场景基于随机分布或历史数据描述不同的潜在问题参数集。 虽然存在有效的算法技术,但是针对诸如线性程序的特定问题类,但是存在可能处理经受不确定性的一般约束编程制剂的方法很少。 我的博士学位的目标是开发求解在约束规划框架中制定的随机组合优化问题的通用方法。

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