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Comparison result of inversion of gravity data of a fault by particle swarm optimization and Levenberg-Marquardt methods

机译:粒子群算法和Levenberg-Marquardt方法对断层重力数据反演的比较结果

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摘要

The purpose of this study was to compare the performance of two methods for gravity inversion of a fault. First method [Particle swarm optimization (PSO)] is a heuristic global optimization method and also an optimization algorithm, which is based on swarm intelligence. It comes from the research on the bird and fish flock movement behavior. Second method [The Levenberg-Marquardt algorithm (LM)] is an approximation to the Newton method used also for training ANNs. In this paper first we discussed the gravity field of a fault, then describes the algorithms of PSO and LM And presents application of Levenberg-Marquardt algorithm, and a particle swarm algorithm in solving inverse problem of a fault. Most importantly the parameters for the algorithms are given for the individual tests. Inverse solution reveals that fault model parameters are agree quite well with the known results. A more agreement has been found between the predicted model anomaly and the observed gravity anomaly in PSO method rather than LM method.
机译:这项研究的目的是比较两种重力反演方法的性能。第一种方法[粒子群优化(PSO)]是一种启发式全局优化方法,也是一种基于群智能的优化算法。它来自对鸟和鱼群运动行为的研究。第二种方法[Levenberg-Marquardt算法(LM)]是也用于训练ANN的牛顿法的近似方法。在本文中,我们首先讨论了故障的重力场,然后描述了PSO和LM算法,并介绍了Levenberg-Marquardt算法和粒子群算法在解决故障反问题中的应用。最重要的是,算法的参数是针对各个测试给出的。反解表明故障模型参数与已知结果非常吻合。在PSO方法而非LM方法中,在预测的模型异常和观测到的重力异常之间发现了更多的一致性。

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