摘要
In this study, we present a new method to compute internal co-seismic deformations of a homoge- neous sphere, based on our previous approach （Dong et al. 2016）. In practical numerical computations, we consider a strike-slip point source as an example, and compute the vertical co-seismic displacement on different internal spherical surfaces （including the Earth surface）. Numerical results show that the internal co-seismic deformations are generally larger than that on the Earth surface; especially, the maximum co-seismic displacement appears around the seismic source. The co-seismic displacements are opposite in sign for the areas over and beneath the position of the seismic source. The results also indicate that the curvature effect of the internal deformation is pretty large, and larger than that on the Earth surface. The results indicate that the dislocation theory for a sphere is necessary in computing internal co-seismic deformations.
In this study, we present a new method to compute internal co-seismic deformations of a homoge- neous sphere, based on our previous approach （Dong et al. 2016）. In practical numerical computations, we consider a strike-slip point source as an example, and compute the vertical co-seismic displacement on different internal spherical surfaces （including the Earth surface）. Numerical results show that the internal co-seismic deformations are generally larger than that on the Earth surface; especially, the maximum co-seismic displacement appears around the seismic source. The co-seismic displacements are opposite in sign for the areas over and beneath the position of the seismic source. The results also indicate that the curvature effect of the internal deformation is pretty large, and larger than that on the Earth surface. The results indicate that the dislocation theory for a sphere is necessary in computing internal co-seismic deformations.
基金
supported financially by the National Natural Science Foundation of China (Nos.41331066,41604067 and 41474059)
China Postdoctoral Science Foundation Funded Project (No.119103S268)
CAS Key Study Program QYZDY-SSW-SYS003
the CAS/CAFEA International Partnership Program for Creative Research Teams (No.KZZD-EW-TZ-19)
