SGLRO-Robust-Optimization-master

所属分类:matlab编程
开发工具:matlab
文件大小:10KB
下载次数:38
上传日期:2020-08-19 12:53:06
上 传 者en_xs
说明:  考虑不确定性的配电网经济调度问题,用列与约束算法解决。
(Considering the uncertain economic dispatching problem of distribution network, the algorithm of column and constraint is used to solve the problem.)

文件列表:
conFunU.m (1352, 2019-09-30)
FunctionCounter.m (416, 2019-09-30)
GenerateScenarios.m (4193, 2019-09-30)
LICENSE (1071, 2019-09-30)
LICENSE.txt (1095, 2019-09-30)
localRobustOptimization.m (2711, 2019-09-30)
randInterval.m (79, 2019-09-30)
scenarioGenerationRobustOptimization.asv (2455, 2019-09-30)
scenarioGenerationRobustOptimization.m (2125, 2019-09-30)
SGLRO.m (999, 2019-09-30)
SolveScenarioRobustOptimization.m (1802, 2019-09-30)
splitObjectiveAndConstr.m (140, 2019-09-30)

Non-Convex Robust Opimization Algorthm: Scenario Generation with Local Robust Optimization (SGLRO) Robust optimization is a type of optimization that accounts for uncertainty by finding a solution which is feasible under all possible uncertain parameter values. This project implements a solver for robust optimization problems which contain non-convex constraints. This is an implementation of the Scenario Generation with Local Robust Optimization (SGLRO) algorithm presented in Rudnick-Cohen et al. 2019. SGLRO is a sampling based approach, it randomly samples scenarios and uses them to generate worst case scenarios, which allows it to find a robust optimal solution. It also uses a local robust optimization step to ensure its final solution is correct. The function SGLRO runs the SGLRO algorithm, see the file SGLRO.m for a list of inputs to this function and what they do. The examples folder contains code for all the examples from Rudnick-Cohen et al. 2019, which demonstrate how to use SGLRO.m. Sample code is provided for several other robust optimization approaches if you wish to compare results against them. Note that the code for these implementations is a bit messy relative to the SGLRO implementation provided. If you use this project in an academic work, please cite this project using its associated journal publication: E. Rudnick-Cohen, J. W. Herrmann, and S. Azarm, “Non-convex feasibility robust optimization via scenario generation and local refinement” ASME Journal of Mechanical Design, 2019.

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