Finite element method to solve engineering problems using ansys

The Finite Element Analysis method, is a powerful computational technique for approximate solutions to a variety of real – world engineering problems having complex domains subjected to general boundary conditions. The method itself has become an essential step in the design or modelling of a physic...

Full description

Bibliographic Details
Main Authors: Şimon-Marinică Adrian Bogdan, Vlasin Nicolae-Ioan, Manea Florin, Florea Gheorghe-Daniel
Format: Article
Language:English
Published: EDP Sciences 2021-01-01
Series:MATEC Web of Conferences
Online Access:https://www.matec-conferences.org/articles/matecconf/pdf/2021/11/matecconf_simpro21_01015.pdf
id doaj-f19daef8bfc54b2e82f5ab6a5762c2c3
record_format Article
spelling doaj-f19daef8bfc54b2e82f5ab6a5762c2c32021-07-21T11:46:23ZengEDP SciencesMATEC Web of Conferences2261-236X2021-01-013420101510.1051/matecconf/202134201015matecconf_simpro21_01015Finite element method to solve engineering problems using ansysŞimon-Marinică Adrian Bogdan0Vlasin Nicolae-Ioan1Manea Florin2Florea Gheorghe-Daniel3National Institute for Research and Development in Mine Safety and Protection to Explosion - INSEMEXNational Institute for Research and Development in Mine Safety and Protection to Explosion - INSEMEXNational Institute for Research and Development in Mine Safety and Protection to Explosion - INSEMEXNational Institute for Research and Development in Mine Safety and Protection to Explosion - INSEMEXThe Finite Element Analysis method, is a powerful computational technique for approximate solutions to a variety of real – world engineering problems having complex domains subjected to general boundary conditions. The method itself has become an essential step in the design or modelling of a physical phenomenon in various engineering disciplines. A physical phenomenon usually occurs in a continuum of matter (solid, liquid or gas) involving several field variables. The field variables vary from point to point, thus possessing an infinite number of solutions in the domain. The basis of finite volume method relies on the decomposition of the domain into a finite number of subdomains (elements) for which the systematic approximate solution is constructed by applying the variational or weighted residual methods. In effect, finite volume method reduces the problem to that of a finite number of unknowns by dividing the domain into elements and by expressing the unknown field variable in term of the assumed approximating functions within each element.https://www.matec-conferences.org/articles/matecconf/pdf/2021/11/matecconf_simpro21_01015.pdf
collection DOAJ
language English
format Article
sources DOAJ
author Şimon-Marinică Adrian Bogdan
Vlasin Nicolae-Ioan
Manea Florin
Florea Gheorghe-Daniel
spellingShingle Şimon-Marinică Adrian Bogdan
Vlasin Nicolae-Ioan
Manea Florin
Florea Gheorghe-Daniel
Finite element method to solve engineering problems using ansys
MATEC Web of Conferences
author_facet Şimon-Marinică Adrian Bogdan
Vlasin Nicolae-Ioan
Manea Florin
Florea Gheorghe-Daniel
author_sort Şimon-Marinică Adrian Bogdan
title Finite element method to solve engineering problems using ansys
title_short Finite element method to solve engineering problems using ansys
title_full Finite element method to solve engineering problems using ansys
title_fullStr Finite element method to solve engineering problems using ansys
title_full_unstemmed Finite element method to solve engineering problems using ansys
title_sort finite element method to solve engineering problems using ansys
publisher EDP Sciences
series MATEC Web of Conferences
issn 2261-236X
publishDate 2021-01-01
description The Finite Element Analysis method, is a powerful computational technique for approximate solutions to a variety of real – world engineering problems having complex domains subjected to general boundary conditions. The method itself has become an essential step in the design or modelling of a physical phenomenon in various engineering disciplines. A physical phenomenon usually occurs in a continuum of matter (solid, liquid or gas) involving several field variables. The field variables vary from point to point, thus possessing an infinite number of solutions in the domain. The basis of finite volume method relies on the decomposition of the domain into a finite number of subdomains (elements) for which the systematic approximate solution is constructed by applying the variational or weighted residual methods. In effect, finite volume method reduces the problem to that of a finite number of unknowns by dividing the domain into elements and by expressing the unknown field variable in term of the assumed approximating functions within each element.
url https://www.matec-conferences.org/articles/matecconf/pdf/2021/11/matecconf_simpro21_01015.pdf
work_keys_str_mv AT simonmarinicaadrianbogdan finiteelementmethodtosolveengineeringproblemsusingansys
AT vlasinnicolaeioan finiteelementmethodtosolveengineeringproblemsusingansys
AT maneaflorin finiteelementmethodtosolveengineeringproblemsusingansys
AT floreagheorghedaniel finiteelementmethodtosolveengineeringproblemsusingansys
_version_ 1721292904119402496