基于增广拉格朗日乘子法的分段二次代价函数混合自适应微分演化经济负荷调度

C. Thitithamrongchai, B. Eua‐arporn
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引用次数: 12

摘要

本文提出了一种求解经济负荷调度问题的有效方法——混合自适应微分演化与增广拉格朗日乘子法。作为附加控制变量,两个策略参数突变因子(F)和交叉常数(CR)在整个进化过程中都是动态自适应的。由于参数之间的关系复杂,参数的调整是一项繁琐的工作,可能永远找不到最优的参数设置,并可能导致局部最优解。采用增广拉格朗日乘数法(ALM)处理等式/不等式约束。为了验证该算法的有效性,对考虑(1)多种燃料和(2)具有阀点效应的多种燃料的ELD问题进行了测试,并与基于差分进化(DE)的方法、改进粒子群优化(MPSO)、改进的乘子更新遗传算法(IGA_MU)等方法进行了比较。结果表明,所提出的SADE_ALM算法非常有效,为求解分段二次代价函数的经济负荷调度问题提供了良好的能力。
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Economic Load Dispatch for Piecewise Quadratic Cost Function using Hybrid Self-adaptive Differential Evolution with Augmented Lagrange Multiplier Method
This paper presents an efficient method for solving economic load dispatch (ELD) problems using a hybrid self- adaptive differential evolution with augmented Lagrange multiplier method (SADE_ALM). Treated as additional control variables, two strategic parameters called the mutation factor (F) and the crossover constant (CR) are dynamically self-adaptive throughout the evolutionary process. Since tuning of the parameters is a tedious task due to complex relationship among parameters, the optimal parameter settings may never be found, and possibly leads to a local optimal solution. An augmented lagrange multiplier method (ALM) is applied to handle equality/inequality constraints. To demonstrate the effectiveness of the proposed algorithm, two ELD problems considering: (1) multiple fuels, and (2) multiple fuels with valve-point effects, are tested and compared with other methods e.g. differential evolution (DE) based methods, modified particle swarm optimization (MPSO), improved genetic algorithm with multiplier updating (IGA_MU) etc. The results show that the proposed SADE_ALM is very effective and provides promising capability for solving the economic load dispatch problem with piecewise quadratic cost function.
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