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  • The partial differential equations describing viscoelastic solids in Kelvin-Voigt rheology at small strains exhibiting also stress-driven Prandtl-Reuss perfect plasticity are considered and are coupled with a heat-transfer equation through the dissipative heat produced by viscoplastic effects and through thermal expansion and corresponding adiabatic effects. Numerical discretization of the resulting thermodynamically consistent model is proposed by implicit time discretization, suitable regularization, and finite elements in space. Numerical stability is shown and computational simulations are reported to illustrate the practical performance of the method. In a quasistatic case, convergence is proved by careful successive limit passage. (c) 2013 Wiley Periodicals, Inc.
  • The partial differential equations describing viscoelastic solids in Kelvin-Voigt rheology at small strains exhibiting also stress-driven Prandtl-Reuss perfect plasticity are considered and are coupled with a heat-transfer equation through the dissipative heat produced by viscoplastic effects and through thermal expansion and corresponding adiabatic effects. Numerical discretization of the resulting thermodynamically consistent model is proposed by implicit time discretization, suitable regularization, and finite elements in space. Numerical stability is shown and computational simulations are reported to illustrate the practical performance of the method. In a quasistatic case, convergence is proved by careful successive limit passage. (c) 2013 Wiley Periodicals, Inc. (en)
Title
  • Numerical Approaches to Thermally Coupled Perfect Plasticity
  • Numerical Approaches to Thermally Coupled Perfect Plasticity (en)
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  • Numerical Approaches to Thermally Coupled Perfect Plasticity
  • Numerical Approaches to Thermally Coupled Perfect Plasticity (en)
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  • RIV/00216208:11320/13:10172805!RIV14-GA0-11320___
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  • I, P(GA201/09/0917), P(GAP201/10/0357), P(IAA100750802), P(LC06052)
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  • 6
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  • 92525
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  • RIV/00216208:11320/13:10172805
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  • convergence; finite elements; bounded deformations; adiabatic effects; thermal expansion; Kelvin-Voigt rheology; Prandtl-Reuss plasticity; thermodynamics (en)
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  • US - Spojené státy americké
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  • [9214C2AA423C]
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  • Numerical Methods for Partial Differential Equations
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  • 29
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  • Roubíček, Tomáš
  • Bartels, Soeren
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  • 000325088100003
issn
  • 0749-159X
number of pages
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  • 10.1002/num.21779
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  • 11320
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