A local boundary integral-based meshless method for Biot's consolidation problem

ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS

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Main Authors:	Wang, JG, Xie, Hua, Leung, CF
Other Authors:	CIVIL AND ENVIRONMENTAL ENGINEERING
Format:	Article
Language:	English
Published:	ELSEVIER SCI LTD 2021
Subjects:	Science & Technology Technology Physical Sciences Engineering, Multidisciplinary Mathematics, Interdisciplinary Applications Engineering Mathematics Biot's consolidation theory Local boundary integral equation Heaviside step function Meshless method Radial basis function POINT INTERPOLATION METHOD RADIAL BASIS FUNCTIONS GALERKIN MLPG METHOD COMPUTATIONAL MECHANICS DISSIPATION PROCESS NODE METHOD DISCRETIZATION ELEMENT
Online Access:	https://scholarbank.nus.edu.sg/handle/10635/210974
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Institution:	National University of Singapore
Language:	English

id	sg-nus-scholar.10635-210974
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spelling	sg-nus-scholar.10635-2109742024-04-03T09:08:32Z A local boundary integral-based meshless method for Biot's consolidation problem Wang, JG Xie, Hua Leung, CF CIVIL AND ENVIRONMENTAL ENGINEERING Science & Technology Technology Physical Sciences Engineering, Multidisciplinary Mathematics, Interdisciplinary Applications Engineering Mathematics Biot's consolidation theory Local boundary integral equation Heaviside step function Meshless method Radial basis function POINT INTERPOLATION METHOD RADIAL BASIS FUNCTIONS GALERKIN MLPG METHOD COMPUTATIONAL MECHANICS DISSIPATION PROCESS NODE METHOD DISCRETIZATION ELEMENT ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS 33 1 35-42 2021-12-17T03:14:11Z 2021-12-17T03:14:11Z 2009-01-01 2021-12-17T02:19:18Z Article Wang, JG, Xie, Hua, Leung, CF (2009-01-01). A local boundary integral-based meshless method for Biot's consolidation problem. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS 33 (1) : 35-42. ScholarBank@NUS Repository. 09557997 1873197X https://scholarbank.nus.edu.sg/handle/10635/210974 en ELSEVIER SCI LTD Elements
institution	National University of Singapore
building	NUS Library
continent	Asia
country	Singapore Singapore
content_provider	NUS Library
collection	ScholarBank@NUS
language	English
topic	Science & Technology Technology Physical Sciences Engineering, Multidisciplinary Mathematics, Interdisciplinary Applications Engineering Mathematics Biot's consolidation theory Local boundary integral equation Heaviside step function Meshless method Radial basis function POINT INTERPOLATION METHOD RADIAL BASIS FUNCTIONS GALERKIN MLPG METHOD COMPUTATIONAL MECHANICS DISSIPATION PROCESS NODE METHOD DISCRETIZATION ELEMENT
spellingShingle	Science & Technology Technology Physical Sciences Engineering, Multidisciplinary Mathematics, Interdisciplinary Applications Engineering Mathematics Biot's consolidation theory Local boundary integral equation Heaviside step function Meshless method Radial basis function POINT INTERPOLATION METHOD RADIAL BASIS FUNCTIONS GALERKIN MLPG METHOD COMPUTATIONAL MECHANICS DISSIPATION PROCESS NODE METHOD DISCRETIZATION ELEMENT Wang, JG Xie, Hua Leung, CF A local boundary integral-based meshless method for Biot's consolidation problem
description	ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS
author2	CIVIL AND ENVIRONMENTAL ENGINEERING
author_facet	CIVIL AND ENVIRONMENTAL ENGINEERING Wang, JG Xie, Hua Leung, CF
format	Article
author	Wang, JG Xie, Hua Leung, CF
author_sort	Wang, JG
title	A local boundary integral-based meshless method for Biot's consolidation problem
title_short	A local boundary integral-based meshless method for Biot's consolidation problem
title_full	A local boundary integral-based meshless method for Biot's consolidation problem
title_fullStr	A local boundary integral-based meshless method for Biot's consolidation problem
title_full_unstemmed	A local boundary integral-based meshless method for Biot's consolidation problem
title_sort	local boundary integral-based meshless method for biot's consolidation problem
publisher	ELSEVIER SCI LTD
publishDate	2021
url	https://scholarbank.nus.edu.sg/handle/10635/210974
_version_	1795374837936422912

A local boundary integral-based meshless method for Biot's consolidation problem

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