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首页> 外文期刊>WSEAS Transactions on Systems >Multi Objective Combined Emission Constrained Unit Commitment Problem Using Improved Shuffled Frog Leaping Algorithm
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Multi Objective Combined Emission Constrained Unit Commitment Problem Using Improved Shuffled Frog Leaping Algorithm

机译:改进的蛙跳蛙算法实现多目标组合约束单元承诺问题

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This paper presents a solution technique for combined emission constrained unit commitment problem (UCP). The emission level is taken as a constraint in both the selection of units for generation and also in dispatching the real power among the committed units. The multi objective problem is converted into a single objective using max price penalty factor method. Since unit commitment problem is highly constrained and complex, we need a solution technique capable of solving such complex problems. Improved Shuffled Frog Leaping Algorithm (SFLA) is a memetic algorithm which deals with the behaviour of group of frogs searching for the location that has the maximum amount of available food. Leaping of the frog is improved by the introduction of cognitive component. This ensures the faster convergence and global optimal solution. The integer coded UC is used which avoids any extra penalty function for satisfying the minimum up/down constraint. The SFLA is used in two stages in this proposed method. This proposed algorithm has been implemented in Matlab 2011 environment. IEEE 14 bus system, IEEE 30 bus system, IEEE 56 bus system and IEEE 118 bus system are taken as the test system. We have taken 3 cases such as purely economical case, purely emission case and combined emission and economic case by varying the weighting factors for the constraints. The results of these cases are discussed to explain the effect of emission in selecting units and in economic dispatch.
机译:本文提出了一种解决组合排放约束单位承诺问题(UCP)的技术。排放水平在发电单元的选择以及承诺单元之间的有功功率分配中均被视为约束条件。使用最大价格惩罚因子方法将多目标问题转换为单个目标。由于单位承诺问题受到高度限制和复杂,因此我们需要一种能够解决此类复杂问题的解决方法。改进的随机跳蛙算法(SFLA)是一种模因算法,它处理一群青蛙的行为,以寻找可食用食物量最大的位置。青蛙的跳跃通过引入认知成分得以改善。这样可以确保更快的收敛速度和全局最优解。使用整数编码的UC,其避免了用于满足最小向上/向下约束的任何额外的惩罚函数。在此提议的方法中,SFLA分两个阶段使用。该算法已在Matlab 2011环境中实现。以IEEE 14总线系统,IEEE 30总线系统,IEEE 56总线系统和IEEE 118总线系统为测试系统。通过改变约束的权重因子,我们采用了3种情况,例如纯经济案例,纯排放案例以及排放与经济组合案例。讨论了这些案例的结果,以解释排放在选择单位和经济调度中的作用。

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