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A New Lagrangian Multiplier Update Approach for Lagrangian Relaxation Based Unit Commitment

机译:基于拉格朗日松弛的单位承诺的新拉格朗日乘数更新方法

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摘要

Large scale unit commitment problems are of combinatorial nature and are usually very hard to solve. Among various algorithms, Lagrangian relaxation (LR) based method is one the most promising approaches. LR method typically includes two steps: the dual optimization and feasible solution construction. The dual optimization plays a crucial role in determining the overall computational efficiency and solution quality of the algorithm. The subgradient based method is widely used for dual optimization, but often suffers from slow convergence. This article presents an improved subgradient based method based on the concept of step size scaling factor that may achieve speedy convergence for dual optimization. Case studies have demonstrated the effectiveness of the proposed approach.
机译:大型单位承诺问题具有组合性质,通常很难解决。在各种算法中,基于拉格朗日松弛(LR)的方法是最有前途的方法之一。 LR方法通常包括两个步骤:双重优化和可行解的构造。双重优化在确定算法的整体计算效率和解决方案质量方面起着至关重要的作用。基于次梯度的方法已广泛用于对偶优化,但通常会遇到收敛缓慢的问题。本文提出了一种基于步长缩放因子概念的改进的基于次梯度的方法,该方法可以实现对偶优化的快速收敛。案例研究证明了该方法的有效性。

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