Finite-element methods and multi-field applications

http://dx.doi.org/10.1017/S0004972720000416

Bibliographic Details
Main Author: Ilyas, M.
Format: Article in Journal/Newspaper
Language:unknown
Published: AMPAI and CUP 2020
Subjects:
Partial differential equations
Finite element method
MATLAB
Poisson problem
Nitsche penalty method
gradient recovery method
dual mixed formulation for Poisson problem
elasticity problem
sixth order problem
ice shelf vibration problem
65N30
65N15
Ice Shelf
Online Access:https://journal.austms.org.au/ojs/index.php/Bulletin/article/view/15152
id ftaustralianmsoj:oai:journal.austms.org.au:article/15152
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spelling ftaustralianmsoj:oai:journal.austms.org.au:article/15152 2023-05-15T16:41:51+02:00 Finite-element methods and multi-field applications Ilyas, M. 2020-07-23 https://journal.austms.org.au/ojs/index.php/Bulletin/article/view/15152 unknown AMPAI and CUP https://journal.austms.org.au/ojs/index.php/Bulletin/article/view/15152 Copyright (c) 2020 AMPAI Bulletin of the Australian Mathematical Society; Vol. 102 No. 1 (2020) 0004-9727 Partial differential equations Finite element method MATLAB Poisson problem Nitsche penalty method gradient recovery method dual mixed formulation for Poisson problem elasticity problem sixth order problem ice shelf vibration problem 65N30 65N15 info:eu-repo/semantics/article info:eu-repo/semantics/publishedVersion Abstracts of PhD Theses 2020 ftaustralianmsoj 2022-02-28T12:03:06Z http://dx.doi.org/10.1017/S0004972720000416 Article in Journal/Newspaper Ice Shelf Australian Mathematical Society (AustMS): E-Journals
institution Open Polar
collection Australian Mathematical Society (AustMS): E-Journals
op_collection_id ftaustralianmsoj
language unknown
topic Partial differential equations
Finite element method
MATLAB
Poisson problem
Nitsche penalty method
gradient recovery method
dual mixed formulation for Poisson problem
elasticity problem
sixth order problem
ice shelf vibration problem
65N30
65N15
spellingShingle Partial differential equations
Finite element method
MATLAB
Poisson problem
Nitsche penalty method
gradient recovery method
dual mixed formulation for Poisson problem
elasticity problem
sixth order problem
ice shelf vibration problem
65N30
65N15
Ilyas, M.
Finite-element methods and multi-field applications
topic_facet Partial differential equations
Finite element method
MATLAB
Poisson problem
Nitsche penalty method
gradient recovery method
dual mixed formulation for Poisson problem
elasticity problem
sixth order problem
ice shelf vibration problem
65N30
65N15
description http://dx.doi.org/10.1017/S0004972720000416
format Article in Journal/Newspaper
author Ilyas, M.
author_facet Ilyas, M.
author_sort Ilyas, M.
title Finite-element methods and multi-field applications
title_short Finite-element methods and multi-field applications
title_full Finite-element methods and multi-field applications
title_fullStr Finite-element methods and multi-field applications
title_full_unstemmed Finite-element methods and multi-field applications
title_sort finite-element methods and multi-field applications
publisher AMPAI and CUP
publishDate 2020
url https://journal.austms.org.au/ojs/index.php/Bulletin/article/view/15152
genre Ice Shelf
genre_facet Ice Shelf
op_source Bulletin of the Australian Mathematical Society; Vol. 102 No. 1 (2020)
0004-9727
op_relation https://journal.austms.org.au/ojs/index.php/Bulletin/article/view/15152
op_rights Copyright (c) 2020 AMPAI
_version_ 1766032316369469440

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