Persoz's gephyroidal model described by a maximal monotone differential inclusion

DOI10.1007/S00419-007-0171-8zbMath1161.74303OpenAlexW2016977148MaRDI QIDQ1020392

Claude-Henri Lamarque, Jérôme Bastien

Publication date: 29 May 2009

Published in: Archive of Applied Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00419-007-0171-8

zbMATH Keywords

elastoplasticitydifferential inclusionmaximal monotone operatorgephyroidal modelPersoz's model

Mathematics Subject Classification ID

Existence of solutions of dynamical problems in solid mechanics (74H20) Uniqueness of solutions of dynamical problems in solid mechanics (74H25) Theory of constitutive functions in solid mechanics (74A20)

Related Items (9)

A differential algebraic method to approximate nonsmooth mechanical systems by ordinary differential equations ⋮ Convergence order of implicit Euler numerical scheme for maximal monotone differential inclusions ⋮ Well-posedness, stability and invariance results for a class of multivalued Lur'e dynamical systems ⋮ Combining vibrational linear-by-part dynamics and kinetic-based decoupling of the dynamics for multiple elastoplastic smooth impacts ⋮ A Continuation Principle for Periodic BV-Continuous State-Dependent Sweeping Processes ⋮ Global stability of almost periodic solutions to monotone sweeping processes and their response to non-monotone perturbations ⋮ Theoretical study of a chain sliding on a fixed support ⋮ Study of a driven and braked wheel using maximal monotone differential inclusions: applications to the nonlinear dynamics of wheeled vehicles ⋮ Dynamical Systems Coupled with Monotone Set-Valued Operators: Formalisms, Applications, Well-Posedness, and Stability

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• Schéma numérique pour des inclusions différentielles avec terme maximal monotone
• A Reflective Newton Method for Minimizing a Quadratic Function Subject to Bounds on Some of the Variables

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