采用粒子群优化与差分进化的混合算法求解具有阀点效应的经济调度问题

A. Parassuram, S. Deepa, M. Karthick
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引用次数: 10

摘要

能源资源的稀缺、发电成本的增加以及对电能需求的不断增长,使得当今电力系统的最优经济调度成为必然。经济调度的主要目标是降低发电总成本,同时满足各种平等和不平等约束。在传统的经济调度问题中,发电机组的成本函数被近似为一个二次函数,不能提供准确的结果。此外,为了获得准确的燃料成本,还必须考虑火电厂的阀点效应。阀点效应的引入使发电机组燃料成本函数的建模更加实用。本文提出了一种新的混合进化算法——混合粒子群算法,用于求解具有阀点效应的经济调度问题。混合粒子群算法将选择和变异等进化算子与标准粒子群算法相结合。该算法将粒子群算法与进化算法(EA)家族中一个非常强大的成员——差分进化算法(DE)协同结合。利用混合粒子群算法求解三单元系统的非线性代价函数,并将求解结果与传统粒子群算法、遗传算法和遗传算法进行比较。结果表明,混合粒子群算法具有数学简单、收敛速度快、鲁棒性好等优点,能较好地解决复杂的优化问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A hybrid technique using particle swarm optimization and differential evolution to solve economic dispatch problem with valve-point effect
Scarcity of energy resources, increasing power generation cost and ever-growing demand for electric energy necessitates optimal economic dispatch in today's power systems. The main objective of economic dispatch is to reduce the total power generation cost, while satisfying various equality and inequality constraints. Traditionally in economic dispatch problems, the cost function for generating units has been approximated as a quadratic function which doesn't provide accurate results. Moreover, to obtain accurate fuel cost, valve-point effect in thermal power plant has to be taken into account. The inclusion of valve-point effect makes the modeling of the fuel cost functions of generating units more practical. In this paper a new hybrid evolutionary algorithm called Hybrid PSO, has been employed to solve economic dispatch problem with the valve-point effect. The hybrid PSO algorithm integrates evolutionary operators, such as selection and mutation, with the standard PSO algorithm. The algorithm synergistically combines PSO with a very powerful member of the Evolutionary algorithm (EA) family, well-known as Differential Evolution (DE). Using Hybrid PSO technique the non-linear cost function is solved for three unit system and the results are compared with the traditional PSO, DE and Genetic Algorithm (GA) method. These results prove that Hybrid PSO method is capable of getting higher quality solution including mathematical simplicity, fast convergence, and robustness to solve hard optimization problems.
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