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基于麻雀搜索算法的梯级泵站优化调度

马夏敏 张雷克 刘小莲 田雨 王雪妮 邓显羽

水力发电学报2024,Vol.43Issue(5):43-53,11.
水力发电学报2024,Vol.43Issue(5):43-53,11.DOI:10.11660/slfdxb.20240505

基于麻雀搜索算法的梯级泵站优化调度

Optimal scheduling of cascade pumping stations based on sparrow search algorithm

马夏敏 1张雷克 1刘小莲 1田雨 2王雪妮 1邓显羽3

作者信息

  • 1. 太原理工大学 水利科学与工程学院,太原 030024
  • 2. 中国水利水电科学研究院 流域水循环模拟与调控国家重点实验室,北京 100038
  • 3. 中水东北勘测设计研究有限公司,长春 130021
  • 折叠

摘要

Abstract

Aimed at the problems of low operating efficiency and high energy consumption loss,an optimal scheduling model of cascade pumping stations is developed.This model adopts the sparrow search algorithm(SSA)of strong searching ability and high exploratory accuracy,and compares and selects its two parameters:safety threshold and scout ratio.Then,based on this algorithm,we formulate a new optimal scheduling method for cascade pumping stations,and apply it in the case study of a three-stage pumping station in the Miyun Reservoir regulation and storage project.The results show that under three different flow conditions,compared with the current scheme,the system efficiency of the optimized scheme obtained by the particle swarm optimization(PSO)and Pareto-archived(GA)algorithm are increased by 0.03%-0.18%,and the annual operating cost is saved by ¥9,700-¥69,500.More prominent is the SSA optimized scheme in ameliorating the two indexes mentioned above,which can achieve an efficiency increase of 0.98%-1.20%and an annual operating cost saving of ¥369,000-¥443,900.This verifies the feasibility and efficiency of SSA in the optimal scheduling of cascade pumping stations,along with its application to the scheduling as a reasonable and reliable method.

关键词

梯级泵站/优化调度/麻雀搜索算法/高效运行/大系统分解协调模型

Key words

cascade pumping station/sparrow search algorithm/optimal scheduling/efficient operation/large system decomposition-coordination model

分类

水利科学

引用本文复制引用

马夏敏,张雷克,刘小莲,田雨,王雪妮,邓显羽..基于麻雀搜索算法的梯级泵站优化调度[J].水力发电学报,2024,43(5):43-53,11.

基金项目

国家自然科学基金项目(52379091) (52379091)

山西省基础研究计划项目(202203021222112 ()

20210302124645) ()

水力发电学报

OA北大核心CSTPCD

1003-1243

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