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无限元-谱元混合法在2.5维引力位计算中的应用

任骏声 张怀

中国科学院大学学报2024,Vol.41Issue(1):65-69,5.
中国科学院大学学报2024,Vol.41Issue(1):65-69,5.DOI:10.7523/j.ucas.2022.041

无限元-谱元混合法在2.5维引力位计算中的应用

Application of infinite-spectral hybrid method in 2.5-dimensional gravitational potential calculation

任骏声 1张怀1

作者信息

  • 1. 中国科学院大学地球与行星科学学院中国科学院计算地球动力学重点实验室,北京 100049
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摘要

Abstract

Gravitational potential is an inseparable part of the earth's free oscillation simulation.It is also the object of calculation in the study of gravity anomalies.Since the gravitational potential satisfies the unbounded Poisson-Laplace equation,which is zero at infinity,this is frustrating for numerical simulations.The purpose of numerical simulation is usually achieved by limiting the solution domain and approximating its boundary conditions.We attempt to use the infinite-spectral hybrid method to fit the infinity boundary directly and no longer approximate the boundary conditions.Considering the computational efficiency of the 3D Earth model,this study uses a 2.5-dimensional governing equation.Finally,numerical experiments verify the factual accuracy of this method.

关键词

无限元/谱元/引力位/2.5维/泊松-拉普拉斯方程

Key words

infinite element/SEM/gravitational potential/2.5D/Poisson-Laplace's equation

分类

天文与地球科学

引用本文复制引用

任骏声,张怀..无限元-谱元混合法在2.5维引力位计算中的应用[J].中国科学院大学学报,2024,41(1):65-69,5.

基金项目

国家杰出青年科学基金(41725017)资助 (41725017)

中国科学院大学学报

OA北大核心CSTPCD

2095-6134

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