The Green's function (GF) method, which makes use of GFs, is an important and elegant tool
for solving a given boundary-value problem for the differential equation from a real …

In this work, we attempt to collect all available fundamental solutions in 3D elastodynamics
that would be suitable for use in Boundary Element Method (BEM) formulations. Given that …

One of the most suitable methods for modeling fully dynamic earthquake cycle simulations is
the spectral boundary integral element method (sBIEM), which takes advantage of the fast …

An analytical solution of unsaturated poroelastic transversely isotropic (TI) half‐space under
surface time‐harmonic load with consideration of compressibility, viscous and inertial …

Physics-based simulations provide a path to overcome the lack of observational data
hampering a holistic understanding of earthquake faulting and crustal deformation across …

In this review note, a historical scientific investigation is presented for Lamb's problem in the
mathematical theory of elasticity. This problem first appeared in 1904 in the pioneering …

In this paper, we derive an exact closed-form solution of three-dimensional transient Green's
functions (GFs) at the free surface of a constrained transversely isotropic (TI) half-space due …

Meteorite impacts have proved to be a significant source of seismic signal on the Moon, and
have now been recorded on Mars by InSight seismometers. Understanding how impacts …

In this paper, transient surface Green's functions (GFs) excited by a general dynamic pulse
buried in a constrained transversely isotropic (TI) half-space are derived in analytical forms …

The propagation of waves in a homogeneous, isotropic linear elastic half-space is
investigated herein. A buried point pulse generates a vibration in an arbitrary direction. Both …