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Hybrid genetic algorithm for solving the computable general equilibrium model

机译:求解可计算一般均衡模型的混合遗传算法

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It is a part of the main contents for mathematical economics to solve the equilibrium point of computable general equilibrium (CGE) models. Scarfs algorithm is the fundamental approach to this task. But, it depends on the number of subsimplices in unit simplex. The number is proportional to Zn-1. Therefore, the time complexity of Scarfs algorithm is G(Zn-1). To solve this problem, the hybrid genetic algorithm (HGA) is put forward. HGA has the mechanism combining the global optimization with the local optimization. HGA takes CGE as the problem of optimization and its solvent is the search for fixed point in unit complex. The time complexity of HGA does not depend on any subsimplex in unit simplex. The simulation example with n=3 shows that the time complexity of HGA is O(n) and the error is 0.01 resulted from HGA. However, under the same error of 0.01, the time complexity of Scarfs algorithm is O (1002). So HGA is efficient.
机译:解决可计算一般均衡(CGE)模型的均衡点是数学经济学的主要内容的一部分。围巾算法是完成此任务的基本方法。但是,这取决于单位单纯形中子子项的数量。该数字与Zn-1成正比。因此,Scarfs算法的时间复杂度为G(Zn-1)。为了解决这个问题,提出了混合遗传算法(HGA)。 HGA具有将全局优化与局部优化相结合的机制。 HGA将CGE作为最优化问题,其溶剂是在单元复合物中寻找不动点。 HGA的时间复杂度不取决于单位单纯形中的任何子简单性。 n = 3的仿真示例表明,HGA的时间复杂度为O(n),HGA导致的误差为0.01。但是,在相同的0.01误差下,Scarfs算法的时间复杂度为O(1002)。因此,HGA是有效的。

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