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A Novel Hybrid Algorithm of Particle Swarm Optimization and Evolution Strategies for Geophysical Non-linear Inverse Problems

机译:一种新型粒子群优化杂交算法,地球物理非线性逆问题的演化策略

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Population-based optimization algorithms are a class of stochastic global search methods, which probe the model space based on a set of nature-inspired rules in an iterative and random manner. Particle swarm optimization (PSO) is inspired by the social behavior of bird flocks and fish schools and is designed as a black-box optimization algorithm. In each iteration, a set of particles (i.e. potential solutions) simultaneously search the model space for each of which the cost function is calculated. Consequently, the computational cost of the search is directly related to the population size. Several empirical rules exist for the relationship between the model space dimension and the population size. But, since the model space dimension is problem-related, little discussion exists over the optimal population size for a successful convergence. However, compared to usual benchmark optimization problems, geophysical inversions have substantially higher dimensions, and as such large population sizes are mandatory for reaching meaningful solutions. Hence, the use of PSO becomes considerably infeasible for inverse problems in terms of the computation burden. Herein, a problem-oriented hybrid algorithm of PSO and evolution strategies, PSO/ES, is presented which integrates adaptive mutations into PSO with the goal of reducing the calculation time. As a result, instead of continuous search paths, particles follow a discrete scheme which allows them to search the model space in fewer numbers and more effectively. The algorithm is tested on a real 3D non-linear gravity inverse problem to estimate the thickness of the sedimentary cover in the South Caspian Basin. The problem is solved using both PSO and PSO/ES, where the results show that while PSO has prematurely converged due to insufficient population size, PSO/ES has been able to find a meaningful solution. The results agree well with the existing measurements in the study area.
机译:基于人口的优化算法是一类随机全局搜索方法,它以迭代和随机方式基于一组自然启发规则探测模型空间。粒子群优化(PSO)受到鸟群和鱼类学校的社会行为的启发,并被设计为黑匣子优化算法。在每次迭代中,一组粒子(即潜在解决方案)同时搜索模型空间,每个算法计算成本函数的每个算法。因此,搜索的计算成本与人口大小直接相关。模型空间维度与人口大小之间的关系存在若干经验规则。但是,由于模型空间维度与问题有关,因此在最佳群体大小上存在很少的讨论,以实现成功的收敛性。然而,与通常的基准优化问题相比,地球物理反转具有基本上更高的尺寸,因此由于达到有意义的解决方案,因此这种大的人口尺寸是强制性的。因此,在计算负担方面,使用PSO的使用变得相当不可行。这里,提出了一种面向问题的PSO和演进策略的混合算法PSO / ES,其将自适应突变集成到PSO中,其目的是降低计算时间。结果,代替连续搜索路径,粒子遵循一个离散方案,该方案允许它们以更少的数字和更有效地搜索模型空间。该算法在真正的3D非线性重力逆问题上进行测试,以估计南部Caspian盆地中沉积盖的厚度。使用PSO和PSO / ES解决了问题,结果表明,虽然PSO过早收敛由于人口大小不足,PSO / es已经能够找到有意义的解决方案。结果与研究区域的现有测量结果很好。

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