An extended Hamilton principle as unifying theory for coupled problems and dissipative microstructure evolution
type: Item
instance of: scholarly article
title: An extended Hamilton principle as unifying theory for coupled problems and dissipative microstructure evolution
zbMATH Open document ID: 1537.74011
author: Philipp Junker
author: Daniel Balzani
published in: Continuum Mechanics and Thermodynamics
publication date: 2024-05-30T00:00:00Z
Mathematics Subject Classification ID: 74A60
Mathematics Subject Classification ID: 74F05
Mathematics Subject Classification ID: 70S05
zbMATH DE Number: 7857197
zbMATH Keywords: coupled processes
zbMATH Keywords: multi-physics
zbMATH Keywords: variational modeling
zbMATH Keywords: local and non-local effects
MaRDI profile type: Publication
cites work: Continuum mechanics. Introduction to the material-independent and material-dependent equations
cites work: Q3698365
cites work: Variational principles of continuum mechanics. I: Fundamentals
cites work: Q5809127
cites work: A historical perspective of Menabrea's theorem in elasticity
cites work: Non–convex potentials and microstructures in finite–strain plasticity
cites work: Intorno all' equilibrio dei sistemi elastici.
cites work: The thermodynamics of elastic materials with heat conduction and viscosity
cites work: A regularization framework for damage-plasticity models via gradient enhancement of the free energy
cites work: Q5832874
cites work: The thermodynamics of irreversible processes. III. Relativistic theory of the simple fluid.
cites work: A method of geometrical representation of the thermodynamic properties of substances by means of surfaces.
cites work: Generalized standard media and variational principles in classical and finite strain elastoplasticity
cites work: On the relation between the principle of maximum dissipation and inelastic evolution given by dissipation potentials
cites work: A study on the principle of maximum dissipation for coupled and non-coupled non-isothermal processes in materials
cites work: Q4066699
cites work: Historical review of internal state variable theory for inelasticity
cites work: The principle of the minimum of the dissipation potential for non-isothermal processes
cites work: Allgemeine Kontinuumstheorie der Versetzungen und Eigenspannungen
cites work: Elastic-Plastic Deformation at Finite Strains
cites work: On the structure of the rate equations of materials with internal variables
cites work: A maximum-dissipation principle in generalized plasticity
cites work: Q5566467
cites work: The Thermomechanics of Plasticity and Fracture
cites work: A note on Siacci's works on ballistics.
cites work: Strain-driven homogenization of inelastic microstructures and composites based on an incremental variational formulation
cites work: A multi-field incremental variational framework for gradient-extended standard dissipative solids
cites work: Energetic formulation of multiplicative elasto-plasticity using dissipation distances
cites work: Rate-independent systems. Theory and application
cites work: Q4705103
cites work: Reciprocal relations in irreversible processes. I, II
cites work: Reciprocal Relations in Irreversible Processes. II.
cites work: Nonconvex energy minimization and dislocation structures in ductile single crystals
cites work: On the transfer of energy in the electromagnetic field.
cites work: Q3995459
cites work: Inelastic constitutive relations for solids: An internal-variable theory and its application to metal plasticity
cites work: A framework for finite strain elastoplasticity based on maximum plastic dissipation and the multiplicative decomposition. I: Continuum formulation
cites work: Variational Formulation, Discrete Conservation Laws, and Path-Domain Independent Integrals for Elasto-Viscoplasticity
cites work: Q3733040
cites work: Ueber die physikalische Bedeutung des Princips der kleinsten Wirkung.
cites work: An attempt to generalize Onsager's principle, and its significance for rheological problems
DOI: 10.1007/S00161-021-01017-Z
description: scientific article; zbMATH DE number 7857197