Path-dependent J-integral evaluations around an elliptical hole for large deformation theory

Path-dependent J-integral evaluations around an elliptical hole for large deformation theory

An exact expression is obtained for a path-dependent J-integral for finite strains of an elliptical hole subject to remote tensile tractions under the Tresca deformation theory for a thin plate composed of non-work hardening material. Possible applications include an analytical resistance curve for...

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Bibliographic Details
Main Author: Unger David J.
Format: Article
Language:English
Published: De Gruyter 2016-08-01
Series:Journal of the Mechanical Behavior of Materials
Subjects:
nonlinear crack problem
path-dependent integral
r-curve
resistance curve
tresca yield condition
Online Access:https://doi.org/10.1515/jmbm-2016-0008
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spelling doaj-0a008027f76a4116a4ab34f3e6defcd82021-10-02T19:06:07ZengDe GruyterJournal of the Mechanical Behavior of Materials0334-89382191-02432016-08-01253-4778110.1515/jmbm-2016-0008Path-dependent J-integral evaluations around an elliptical hole for large deformation theoryUnger David J.0Department of Mechanical and Civil Engineering, University of Evansville, 1800 Lincoln Avenue, Evansville, IN 47722, USAAn exact expression is obtained for a path-dependent J-integral for finite strains of an elliptical hole subject to remote tensile tractions under the Tresca deformation theory for a thin plate composed of non-work hardening material. Possible applications include an analytical resistance curve for the initial stage of crack propagation due to crack tip blunting.https://doi.org/10.1515/jmbm-2016-0008nonlinear crack problempath-dependent integralr-curveresistance curvetresca yield condition
collection DOAJ
language English
format Article
sources DOAJ
author Unger David J.
spellingShingle Unger David J.
Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
Journal of the Mechanical Behavior of Materials
nonlinear crack problem
path-dependent integral
r-curve
resistance curve
tresca yield condition
author_facet Unger David J.
author_sort Unger David J.
title Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
title_short Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
title_full Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
title_fullStr Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
title_full_unstemmed Path-dependent J-integral evaluations around an elliptical hole for large deformation theory
title_sort path-dependent j-integral evaluations around an elliptical hole for large deformation theory
publisher De Gruyter
series Journal of the Mechanical Behavior of Materials
issn 0334-8938
2191-0243
publishDate 2016-08-01
description An exact expression is obtained for a path-dependent J-integral for finite strains of an elliptical hole subject to remote tensile tractions under the Tresca deformation theory for a thin plate composed of non-work hardening material. Possible applications include an analytical resistance curve for the initial stage of crack propagation due to crack tip blunting.
topic nonlinear crack problem
path-dependent integral
r-curve
resistance curve
tresca yield condition
url https://doi.org/10.1515/jmbm-2016-0008
work_keys_str_mv AT ungerdavidj pathdependentjintegralevaluationsaroundanellipticalholeforlargedeformationtheory
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