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A small world algorithm for high-dimensional function optimization

机译:高维函数优化的小世界算法

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In this paper, we describe a new small world optimization algorithm for obtaining satisfactory solution for high-dimensional function. Based on the small world phenomenon which is revealed in Milgram's sociological experiment, some operators with decimal-coding strategy are proposed, and then an ¿imitated society¿ decimal-coding small world optimization algorithm (DSWOA) is designed to solve high-dimensional function optimization. Compared with the corresponding evolution algorithms, such as orthogonal genetic algorithm with quantization (OGA/Q), the simulation results of several benchmark functions with high dimension show that DSWOA can acquire satisfied solution, has also a better stability, and a fast convergence rate. Therefore, it is feasible to solve high-dimensional optimization problems.
机译:在本文中,我们描述了一种新的小世界优化算法,用于获得高维函数的令人满意的解。基于米尔格拉姆社会学实验中揭示的小世界现象,提出了一些采用十进制编码策略的算子,然后提出了一个模仿小社会的十进制编码小世界优化算法。算法(DSWOA)旨在解决高维函数优化问题。与相应的进化算法(如正交量化遗传算法(OGA / Q))相比,几种高尺度基准函数的仿真结果表明,DSWOA可以获得满意的解,并且具有较好的稳定性和较快的收敛速度。因此,解决高维优化问题是可行的。

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