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A multilevel fast multiple method for computing the propagation of multiply scattered 2.5-D teleseismic surface waves underneath a linear or quasi-linear seismic station array

机译:一种用于计算线性或准线性地震台阵下多重散射的2.5维远震面波传播的多级快速多重方法

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We introduce an algorithm for the forward modeling of multiple scattering of teleseismic surface waves where the underground structure beneath the linear (or quasi-linear) seismic station array is assumed two-dimensional and the teleseismic surface waves may be approached from an arbitrary direction. The current algorithm is two-and-half-dimensional since even though the structure is two-dimensional, the displacements are three-dimensional because of scattering outside the sagittal plane. The total displacement field is computed by applying a convolutional type integral equation for which the Green’s function is obtained by employing the normal mode theory in one-dimensional reference structure. When the number of data points gets large, the wavefield computations become awkward. In order to alleviate the computational burden, we employ the proficient multilevel fast multipole method where the central processing unit (CPU) time increases logarithmically with the size of the model.
机译:我们介绍了一种对地震面波多重散射进行正向建模的算法,其中线性(或准线性)地震台阵下面的地下结构被假定为二维,并且地震面波可以从任意方向进入。当前的算法是二维半的,因为即使结构是二维的,由于在矢状面外的散射,位移也是三维的。通过应用卷积型积分方程来计算总位移场,对于该卷积型积分方程,通过在一维参考结构中采用正态理论来获得格林函数。当数据点数量变多时,波场计算变得笨拙。为了减轻计算负担,我们采用了熟练的多级快速多极方法,其中中央处理单元(CPU)时间与模型大小成对数增加。

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