Dissipative graph solutions for a 2 degree-of-freedom quasistatic frictional contact problem

DOI10.1016/0020-7225(95)00039-ZzbMath0899.73476MaRDI QIDQ1385716

Fabio Gastaldi, Manuel D. P. Monteiro Marques, João A. C. Martins, Fernando M. F. Simões

Publication date: 15 November 1998

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Mathematics Subject Classification ID

Applications of graph theory (05C90) Contact in solid mechanics (74M15) Theories of friction (tribology) (74A55)

Related Items (8)

Stability of equilibrium states in a simple system with unilateral contact and Coulomb friction ⋮ Rate-independent stochastic evolution equations: parametrized solutions ⋮ Discontinuity of quasi-static solution in the two-node Coulomb frictional system ⋮ Coulomb frictional contact by explicit projection in the cone for finite displacement quasi-static problems ⋮ Rate-independent damage in thermo-viscoelastic materials with inertia ⋮ An alternative formulation for quasi-static frictional and cohesive contact problems ⋮ Mathematical analysis of a two degree-of-freedom frictional contact problem with discontinuous solutions. ⋮ Convergence analysis of a local stationarity scheme for rate-independent systems

Cites Work

• A limiting ``viscosity approach to the Riemann problem for materials exhibiting change of phase
• On the dissipative response due to discontinuous strains in bars of unstable elastic material
• The propagation of phase boundaries in elastic bars
• A continuum model of a thermoelastic solid capable of undergoing phase transitions
• Mathematical analysis of a two degree-of-freedom frictional contact problem with discontinuous solutions.
• The entropy rate admissibility criterion for solutions of hyperbolic conservation laws
• Implications of Viscosity and Strain-Gradient Effects for the Kinetics of Propagating Phase Boundaries in Solids
• On the propagation of maximally dissipative phase boundaries in solids
• Some implications of work hardening and ideal plasticity
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