具有b系数的经济负荷调度的矩阵表示λ迭代法

I. R. Rao, J. Gonda, Surya Teja Surampudi
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引用次数: 0

摘要

在整个电力系统中运行的多个发电机组之间的负荷分担实际功率主要取决于总体运行成本。因此,有必要开发一种技术,将计划功率分配给发电机组,以使发电成本最小化,同时满足相等(发电负荷损耗平衡)和不相等(代数限制)的约束。在此工作矩阵中,提出了$\lambda{-}$迭代法,将求解经济负荷调度问题所需的函数或方程转化为矩阵。传输线损耗用Kron损耗公式用b -损耗系数近似计算。这种技术提供了快速且近乎完美的结果(对负载需求的容忍度非常小)。以6台发电机组和15台发电机组的系统数据为例,采用矩阵形式的$\lambda{-}$迭代法求解经济负荷调度问题。该技术在MATLAB®R2019a中实现,并给出了结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Matrix Formulated λ-Iteration Method for Economic Load Scheduling With B-Coefficients
The load-sharing real power among several generating units in operation across the entire power system mainly depends upon the overall operating cost. Thus there is a need to develop techniques to allocate the scheduled power to generating units to minimize the cost of generation while satisfying both equality (generation-load-loss balance) and inequality (limits on generations) constraints. In this work matrix formulated $\lambda{-}$ iteration method is proposed, where the functions or equations, that are required to solve the economic load scheduling problem are transformed into matrices. Transmission line losses are approximated using Kron's loss formula using B-Loss coefficients. This technique gives quick and nearly perfect (very less tolerance from load demand) results. As a case study, a 6 generators and a 15 generators systems data is chosen to obtain solution to the economic load scheduling problem using matrix formulated $\lambda{-}$ Iteration method. This technique is implemented in MATLAB® R2019a and the results are presented.
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