拉格朗日方法下的发电最优经济调度

M. Marwan, Muhammad Dihyah Marwan, M. Anshar, J. Jamal, Aksan Aksan, A. Apollo
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引用次数: 3

摘要

本研究的目标是优化电力系统的发电经济调度。在本研究中有两种发电方式安装在电力系统上:$2\ × 50\ \text{MW}$。1号和2号机组的总负荷和成本分别为:41.63 MW (23,489,069.25 IDR/h)和41.73 MW (21,291,609.38 IDR/h)。为了确定两代发电机的最优成本,在考虑电力需求的情况下,应用拉格朗日方法计算每台发电机的总成本。研究结果表明,优化后的1、2发电机组总负荷和总成本分别为43.41 MW (24,540,714 IDR/h)和39.95 MW(20,221,493)。这表明拉格朗日方法是降低发电总成本的有效方法。总成本可降低31205 IDR/h。
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Optimal economic dispatch for power generation under the lagrange method
The goal of this research to optimize economic dispatch for power generation on the electrical system. In this research there are two kinds of power generation installed on the electrical power system: $2\times 50\ \text{MW}$. The total load and cost for generators-1 and 2 are: 41.63 MW (23,489,069.25 IDR/h) and 41.73 MW (21,291,609.38 IDR/h), respectively. To define optimum cost for both generations, the Lagrange method was applied to compute total cost for every generator considering the electricity demand. Based on the results of research illustrated, the total load and cost for generation-1 and 2 can be optimized to be 43.41 MW (24,540,714 IDR/h) and 39.95 MW (20,221,493), respectively. This indicates that the Lagrange method is an effective way to reduce the total cost of generation. The total cost reduction can be achieved to be 31,205 IDR/h.
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