A Variational Principle for Granular Materials

DOI10.1002/zamm.19760560702zbMath0336.73006OpenAlexW2005526377MaRDI QIDQ4103227

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Publication date: 1976

Published in: ZAMM - Zeitschrift für Angewandte Mathematik und Mechanik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/zamm.19760560702

Mathematics Subject Classification ID

Variational principles of physics (49S05) Generalities, axiomatics, foundations of continuum mechanics of solids (74A99)

Related Items (24)

Applications of Hamilton's principle to continua with singular surfaces ⋮ On Hamilton's principle for thermo-elastic fluids and solids, and internal constraints in thermo-elasticity ⋮ Dynamics and wave propagation in dilatant granular materials ⋮ Generalization of the Bedford-Drumheller model for a fluid-saturated porous medium ⋮ On volume fraction theories for discretized materials ⋮ Theory of thin thermoelastic rods made of porous materials ⋮ Hamilton's principle for Green-inelastic bodies ⋮ Finite amplitude one-dimensional pulses in an inhomogeneous granular material ⋮ On deformation of porous plates ⋮ A thermomechanical theory for reacting immiscible mixtures ⋮ On the theory of porous elastic rods ⋮ A two-phase thermomechanical theory for granular suspensions ⋮ Waves of dilatancy in a granular material with incompressible granules ⋮ A plane strain problem in the theory of elastic materials with voids ⋮ A thermo-mechanical continuum theory with internal length for cohesionless granular materials. I: A class of constitutive models. ⋮ On the influence of void compaction and material non-uniformity on the propagation of one-dimensional acceleration waves in granular materials ⋮ A variational theory of immiscible mixtures ⋮ A micropolar continuum theory for the flow of granular materials ⋮ A variational principle for the revised Goodman-Cowin theory with internal length ⋮ Theories of immiscible and structured mixtures ⋮ Linear elastic materials with voids ⋮ On work and constraints in mixtures ⋮ Modeling of the interaction between bone tissue and resorbable biomaterial as linear elastic materials with voids ⋮ The classical pressure vessel problems for linear elastic materials with voids

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