边界元法
重力场
二次方程
流离失所(心理学)
位移场
打滑(空气动力学)
间断(语言学)
地质学
边界(拓扑)
线弹性
几何学
万有引力
数学分析
经典力学
物理
有限元法
数学
热力学
心理学
心理治疗师
作者
Brendan J. Meade,Todd A. Thompson
标识
DOI:10.1016/j.cageo.2021.104950
摘要
Linear elastic boundary element models are commonly used tools to understand the mechanics of earthquake cycle processes and their contribution to the growth of tectonic structures. Here we describe a two-dimensional plane strain linear elastic boundary element approach to earthquake cycle and tectonic processes based on the displacement discontinuity method. This approach integrates an analytic solution for coincident interactions using three node quadratic elements and the classic particular integral approach to uni-directional gravity. Three node quadratic elements are more accurate than classical constant displacement elements and enable the exact representation displacements, stresses and tractions on elements subject to slip gradients. We demonstrate the recovery of analytic solutions and illustrate the combined effects of faulting and gravitational body forces in the presence of topographic relief. • Analytic quadratic elements provide improved near-field accuracy. • A BEM formulation for faulting, topography, and uni-directional gravity. • A 2D plane strain linear elastic implementation is provided in Julia.
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