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Non-linear numerical simulation of coiling by elastic finite strain model

  • Department of Mechanics École Polytechnique
  • Université Paris-Est
  • ArcelorMittal

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

5 Citations (Scopus)

Abstract

The coiling process under traction is considered, with an incoming residual stress profile (that can be sufficiently compressive to make the strip buckle): a flatness defect. This paper details a 3D non-linear numerical simulation taking into account the contact of the strip on itself, with a perfect contact law. The model relies on elastic behavior at finite strain because of large rotations. Even though the behavior is elastic, the yield Von Mises criterion is computed and gives information about flatness defects (plastic zones are approximated by zones where the yield stress is exceeded). Furthermore, the paper aims at very short computation times. The modeling strategy relies (for each time step) on two analytical sub-steps. Numerical minimization procedure is used in order apply weak boundary conditions. Results are discussed with respect to a comprehensive Finite Element simulation and good agreement is observed.

Original languageEnglish
Title of host publicationKey Engineering Materials
EditorsAldo Ofenheimer, Cecilia Poletti, Daniela Schalk-Kitting, Christof Sommitsch
PublisherTrans Tech Publications Ltd
Pages1060-1065
Number of pages6
ISBN (Print)9783038354710
DOIs
Publication statusPublished - 1 Jan 2015
Externally publishedYes
Event18th International ESAFORM Conference on Material Forming, ESAFORM 2015 - Graz, Austria
Duration: 15 Apr 2015 → 17 Apr 2015

Publication series

NameKey Engineering Materials
Volume651-653
ISSN (Print)1013-9826
ISSN (Electronic)1662-9795

Conference

Conference18th International ESAFORM Conference on Material Forming, ESAFORM 2015
Country/TerritoryAustria
CityGraz
Period15/04/15 → 17/04/15

Keywords

  • Coiling process
  • Contact
  • Finite strain
  • Multiplicative elasticity
  • Non-linear simulation

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