Volume Integral Equation Method Solution for Spheroidal Inclusion Problem

In this paper, the volume integral equation method (VIEM) is introduced for the numerical analysis of an infinite isotropic solid containing a variety of single isotropic/anisotropic spheroidal inclusions. In order to introduce the VIEM as a versatile numerical method for the three-dimensional elast...

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Autores principales:	Jungki Lee, Mingu Han
Formato:	article
Lenguaje:	EN
Publicado:	MDPI AG 2021
Materias:	volume integral equation method (VIEM) isotropic/anisotropic inclusion problems boundary element method (BEM) standard finite element method (FEM) Technology T Electrical engineering. Electronics. Nuclear engineering TK1-9971 Engineering (General). Civil engineering (General) TA1-2040 Microscopy QH201-278.5 Descriptive and experimental mechanics QC120-168.85
Acceso en línea:	https://doaj.org/article/c59a361d0edf40099fff18702538518b
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spelling	oai:doaj.org-article:c59a361d0edf40099fff18702538518b2021-11-25T18:15:34ZVolume Integral Equation Method Solution for Spheroidal Inclusion Problem10.3390/ma142269961996-1944https://doaj.org/article/c59a361d0edf40099fff18702538518b2021-11-01T00:00:00Zhttps://www.mdpi.com/1996-1944/14/22/6996https://doaj.org/toc/1996-1944In this paper, the volume integral equation method (VIEM) is introduced for the numerical analysis of an infinite isotropic solid containing a variety of single isotropic/anisotropic spheroidal inclusions. In order to introduce the VIEM as a versatile numerical method for the three-dimensional elastostatic inclusion problem, VIEM results are first presented for a range of single isotropic/orthotropic spherical, prolate and oblate spheroidal inclusions in an infinite isotropic matrix under uniform remote tensile loading. We next considered single isotropic/orthotropic spherical, prolate and oblate spheroidal inclusions in an infinite isotropic matrix under remote shear loading. The authors hope that the results using the VIEM cited in this paper will be established as reference values for verifying the results of similar research using other analytical and numerical methods.Jungki LeeMingu HanMDPI AGarticlevolume integral equation method (VIEM)isotropic/anisotropic inclusion problemsboundary element method (BEM)standard finite element method (FEM)TechnologyTElectrical engineering. Electronics. Nuclear engineeringTK1-9971Engineering (General). Civil engineering (General)TA1-2040MicroscopyQH201-278.5Descriptive and experimental mechanicsQC120-168.85ENMaterials, Vol 14, Iss 6996, p 6996 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	volume integral equation method (VIEM) isotropic/anisotropic inclusion problems boundary element method (BEM) standard finite element method (FEM) Technology T Electrical engineering. Electronics. Nuclear engineering TK1-9971 Engineering (General). Civil engineering (General) TA1-2040 Microscopy QH201-278.5 Descriptive and experimental mechanics QC120-168.85
spellingShingle	volume integral equation method (VIEM) isotropic/anisotropic inclusion problems boundary element method (BEM) standard finite element method (FEM) Technology T Electrical engineering. Electronics. Nuclear engineering TK1-9971 Engineering (General). Civil engineering (General) TA1-2040 Microscopy QH201-278.5 Descriptive and experimental mechanics QC120-168.85 Jungki Lee Mingu Han Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
description	In this paper, the volume integral equation method (VIEM) is introduced for the numerical analysis of an infinite isotropic solid containing a variety of single isotropic/anisotropic spheroidal inclusions. In order to introduce the VIEM as a versatile numerical method for the three-dimensional elastostatic inclusion problem, VIEM results are first presented for a range of single isotropic/orthotropic spherical, prolate and oblate spheroidal inclusions in an infinite isotropic matrix under uniform remote tensile loading. We next considered single isotropic/orthotropic spherical, prolate and oblate spheroidal inclusions in an infinite isotropic matrix under remote shear loading. The authors hope that the results using the VIEM cited in this paper will be established as reference values for verifying the results of similar research using other analytical and numerical methods.
format	article
author	Jungki Lee Mingu Han
author_facet	Jungki Lee Mingu Han
author_sort	Jungki Lee
title	Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
title_short	Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
title_full	Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
title_fullStr	Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
title_full_unstemmed	Volume Integral Equation Method Solution for Spheroidal Inclusion Problem
title_sort	volume integral equation method solution for spheroidal inclusion problem
publisher	MDPI AG
publishDate	2021
url	https://doaj.org/article/c59a361d0edf40099fff18702538518b
work_keys_str_mv	AT jungkilee volumeintegralequationmethodsolutionforspheroidalinclusionproblem AT minguhan volumeintegralequationmethodsolutionforspheroidalinclusionproblem
_version_	1718411464305278976

Volume Integral Equation Method Solution for Spheroidal Inclusion Problem

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