An implicit three-dimensional model for describing the inelastic response of solids undergoing finite deformation
From MaRDI portal
Publication:520479
DOI10.1007/s00033-016-0671-xzbMath1359.74053OpenAlexW2467655825MaRDI QIDQ520479
Arun R. Srinivasa, Kumbakonam R. Rajagopal
Publication date: 3 April 2017
Published in: ZAMP. Zeitschrift für angewandte Mathematik und Physik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00033-016-0671-x
large deformationMullins effectplasticityfinite deformationinelasticityhypoelasticityimplicit theoryrate-independent response
Related Items (9)
On the use of convected coordinate systems in the mechanics of continuous media derived from a \(\mathbf{QR}\) factorization of \textsf{F} ⋮ A three-dimensional implicit constitutive relation for a body exhibiting stress softening. I: Theoretical underpinnings ⋮ A three-dimensional implicit constitutive relation to describe stress softening. II: Analysis of some boundary value problems ⋮ A spectral approach for nonlinear transversely isotropic elastic bodies, for a new class of constitutive equation: applications to rock mechanics ⋮ New classes of electro-elastic and thermo-electro-elastic bodies that are not Green elastic ⋮ A note on the derivation of quotient rules and their use in \textbf{QR} kinematics ⋮ A thermodynamic basis for implicit rate-type constitutive relations describing the inelastic response of solids undergoing finite deformation ⋮ A thermodynamic approach to rate-type models of elastic-plastic materials ⋮ A model for a solid undergoing rate-independent dissipative mechanical processes
Cites Work
- Unnamed Item
- A constitutive model for the Mullins effect with permanent set in particle-reinforced rubber
- Rate-type constitutive equations and elastic-plastic materials
- Hypo-elasticity and elasticity
- On implicit constitutive theories.
- Coupled thermo-mechanical modelling of bulk-metallic glasses: theory, finite-element simulations and experimental verification
- On the use of the upper triangular (or QR) decomposition for developing constitutive equations for Green-elastic materials
- On the thermomechanics of materials that have multiple natural configurations part I: Viscoelasticity and classical plasticity
- Generalized plasticity and the modelling of soil behaviour
- A pseudo–elastic model for the Mullins effect in filled rubber
- On the response of non-dissipative solids
This page was built for publication: An implicit three-dimensional model for describing the inelastic response of solids undergoing finite deformation
