Energy-entropy-momentum integration of discrete thermo-visco-elastic dynamics
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Publication:388437
DOI10.1016/j.euromechsol.2011.09.007zbMath1278.74166OpenAlexW1979639158MaRDI QIDQ388437
Juan Carlos García Orden, Ignacio Romero
Publication date: 19 December 2013
Published in: European Journal of Mechanics. A. Solids (Search for Journal in Brave)
Full work available at URL: http://oa.upm.es/12436/
Finite element methods applied to problems in solid mechanics (74S05) Thermal effects in solid mechanics (74F05) Linear constitutive equations for materials with memory (74D05)
Related Items (8)
A minimizing-movements approach to GENERIC systems ⋮ GENERIC-based formulation and discretization of initial boundary value problems for finite strain thermoelasticity ⋮ An energy‐entropy‐consistent time stepping scheme for nonlinear thermo‐viscoelastic continua ⋮ Contact geometry for simple thermodynamical systems with friction ⋮ Energy-consistent time integration for nonlinear viscoelasticity ⋮ A thermodynamically consistent numerical method for a phase field model of solidification ⋮ Two structure-preserving time discretizations for gradient flows ⋮ The Geometry of Some Thermodynamic Systems
Cites Work
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- A comparison of structure-preserving integrators for discrete thermoelastic systems
- Algorithms for coupled problems that preserve symmetries and the laws of thermodynamics: part I: Monolithic integrators and their application to finite strain thermoelasticity
- Algorithms for coupled problems that preserve symmetries and the laws of thermodynamics. II: Fractional step methods
- Energy-momentum conserving integration of multibody dynamics
- The discrete energy-momentum method. Conserving algorithms for nonlinear elastodynamics
- Exact energy-momentum conserving algorithms and symplectic schemes for nonlinear dynamics
- Energy and momentum conserving methods of arbitrary order for the numerical integration of equations of motion. I: Motion of a single particle
- Energy consistent algorithms for dynamic finite deformation plasticity
- Energy preserving/decaying schemes for nonlinear beam dynamics using the helicoidal approximation
- Constraint energy momentum algorithm and its application to nonlinear dynamics of shells
- On the stability of symplectic and energy-momentum algorithms for nonlinear Hamiltonian systems with symmetry
- A new viscoelastic constitutive model for continuous media at finite thermomechanical changes
- Energy-dissipative momentum-conserving time-stepping algorithms for the dynamics of nonlinear cosserat rods
- Conserving properties in constrained dynamics of flexible multibody systems
- A theory of subgrain dislocation structures
- Exact energy and momentum conserving algorithms for general models in nonlinear elasticity
- On the design of energy preserving and decaying schemes for flexible, nonlinear multi-body systems
- Simulating Hamiltonian Dynamics
- Thermodynamically consistent time-stepping algorithms for non-linear thermomechanical systems
- A new energy and momentum conserving algorithm for the non‐linear dynamics of shells
- Energy–momentum consistent finite element discretization of dynamic finite viscoelasticity
- Conservation properties of a time FE method. Part IV: Higher order energy and momentum conserving schemes
- On the formulation of high-frequency dissipative time-stepping algorithms for nonlinear dynamics. I: Low-order methods for two model problems and nonlinear elastodynamics
- Integration of elastic multibody systems by invariant conserving/dissipating algorithms. I: Formulation. II: Numerical schemes and applications
- On the formulation of high-frequency dissipative time-stepping algorithms for nonlinear dynamics. II: Second-order methods.
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