In this talk, a perfectly matched layer (PML) method is proposed to solve the time-domain electromagnetic scattering problems in 3D effectively. The PML problem is defined in a spherical layer and derived by using the Laplace transform and real coordinate stretching in the frequency domain. The well-posedness and the stability estimate of the PML problem are first proved based on the Laplace transform and the energy method. The exponential convergence of the PML method is then established in terms of the thickness of the layer and the PML absorbing parameter. Our proof is mainly based on the stability estimates of solutions of the truncated PML problem and the exponential decay estimates of the stretched dyadic Green function for the Maxwell equations in the free space. This is a joint work with Prof. Bo Zhang and Dr. Changkun Wei.

会议网址：https://meeting.tencent.com/s/2HBPPYuOR0WE

会议ID：343 274 257

会议密码：202006