混合智能解除管制电力市场的算法分析

M. Hooda, Yogendra K Awasthi, N. Thakur, A. Siddiqui
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引用次数: 1

摘要

在过去的几十年里,由于人口的增长和技术的进步,对电力的需求正在增加。电力消耗的急剧增加使所需的电力需求无法得到满足,而电力市场的放松管制又使电力行业的私营企业之间的竞争更加激烈。这通常会导致更高的拥塞、价格波动、电压限制、稳定性限制等问题。因此,为了克服这些问题,本文将群体搜索优化(Group Search optimization, GSO)和引力搜索算法(gravity Search Algorithm, GSA)的概念混合在一起,建立了一种混合优化模型,称为引力群体搜索(Group Search with gravity Force, GSGF)模型。该模型解决了在放松管制环境下考虑系统参数的机组承诺问题。进一步,选取适当的竞价系数$ac_{j}$和$bc_{j}$,设计了IEEE 30和IEEE 75测试总线系统的竞价模型。进一步,通过改变最大追逐距离$wi_{\max}$,对所提出的GSGF模型分别进行市场出清价格(MCP)、总利润和消耗的竞价能力的算法评估。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Algorithmic Analysis on Hybrid-Intelligent Deregulated Electricity Market
Over the last decades, the demand for electricity is increasing due to the growth of population as well as the advancement of technology. This sharp increment in the consumption of electrical energy has kept the required demand unfulfilled and the deregulation of the electricity market has introduced more competition among private players in the electricity industry. This often leads to issues like higher congestion, Price volatility, Voltage limit, Stability limit and so on. Thus, with the intention of overriding these issues, this paper develops a hybrid optimization model referred as Group Search with Gravitational Force (GSGF) model, which is formed by hybridizing the concepts of Group Search Optimization (GSO) as well as Gravitational Search Algorithm (GSA). The unit commitment problem is solved by the proposed model with the consideration of system parameters under a deregulated environment. Further, with appropriate bidding coefficient $ac_{j}$ and $bc_{j}$, this research work designs the bidding model of IEEE 30 and IEEE 75 test bus system. Further, the proposed GSGF model is algorithmically evaluated in terms of Market Clearing Price (MCP), total profit and consumed bidding power, respectively by varying the maximum pursuit distance $wi_{\max}$.
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