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Differential Evolution Algorithm for Inversion of Rayleigh Wave Dispersion Curves

机译:瑞利波色散曲线反转的差分演化算法

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Rayleigh waves have been used increasingly as an appealing tool to obtain near-surface shear(S)-wave velocity structures.As a geophysical method,inversion of Rayleigh wave dispersion curves has multiparameter,multimodal,highly non-linear characteristics.In this study,we proposed and tested a new Rayleigh wave dispersion curves inversion scheme based on differential evolution(DE) algorithm.To evaluate calculation efficiency and stability of DE to inversion of surface wave data,we set three typical synthetic data sets.Results from synthetic data demonstrate that differential evolution algorithm is a simple,effective Rayleigh wave dispersion curves inversion scheme,which can accurately obtain the required target in a wide search space.Given the number of layers,within the constraints of any initial models,the algorithm can accurately obtain velocity value and thickness value of each layer.So the algorithm can be effectively applied to the Rayleigh wave dispersion curves inversion.
机译:Rayleigh波已经被越来越多地用作获得近表面剪切的吸引力工具,以获得近表面剪切速度结构。地球物理方法,瑞利波色散曲线的反转具有多级计,多式联运,高度非线性特性。本研究,我们提出并测试了一种基于差分演进(DE)算法的新的瑞利波色散曲线反演方案。要评估DE到曲面波数据的反转的计算效率和稳定性,我们设置了三个典型的合成数据集。来自合成数据的方法证明了这一点差分演进算法是一种简单,有效的瑞利波色散曲线反演方案,可以在宽的搜索空间中准确地获得所需的目标。在任何初始模型的约束中,可以准确地获得速度值的层数。每层的厚度值。所以算法可以有效地应用于瑞利波色散曲线反转。

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