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Short-term hydrothermal generation scheduling using a parallelized stochastic mixed-integer linear programming algorithm

机译:使用并行化随机混合整数线性规划算法的短期水热产生调度

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Short-term hydrothermal generation scheduling (STHTGS) is the optimization process through which decisions are made about the commitments of thermal generators and the allocation of hydro energy resources in the planning horizon (1 day to 1 week), while satisfying a large set of technical constraints. Uncertainty in this problem may appear in different modelling parameters, but the extended stochastic version of the STHTGS problem may lead to impractical solution times. This paper discusses the application of a parallelized stochastic mixed-integer linear program (SMILP) to solve the stochastic STHTGS problem. In order to decrease simulation time a scenario-based decomposition approach based on the progressive hedging (PH) algorithm is proposed. Computational experiments are conducted in two multi-processor nodes of a cluster for different numbers of stochastic scenarios. The algorithm is tested in the Chilean Central Interconnected System using a problem instance considering a weekly horizon with hourly resolution. Results show that the PH algorithm has good convergence properties, needing only a few iterations to converge. Furthermore, as PH generates similarly sized sub-problems, the parallel version of the algorithm scales up quite well as the number of scenarios is increased.
机译:短期水热产生调度(STHTGS)是优化过程,通过该过程,决策是关于热发电机的承诺和规划地平线(1天至1周)的水力能源分配,同时满足大量技术约束。此问题中的不确定性可能出现在不同的建模参数中,但STHTGS问题的扩展随机版本可能会导致解决不切实际的解决时间。本文讨论了并行化随机混合整数线性程序(SMILP)的应用来解决随机STHTGS问题。为了减少模拟时间,提出了基于渐进性倒计(pH)算法的基于场景的分解方法。计算实验是在群集中的两个多处理器节点中进行,用于不同数量的随机方案。该算法在智利中心互连系统中使用了考虑每周分辨率的每周地平线进行测试。结果表明,pH算法具有良好的收敛性,只需几个迭代即可收敛。此外,随着PH生成类似大小的子问题,算法的并行版本缩放得很好,因为方案的数量增加。

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