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concept Abaqus Geomaterial and Concrete Plasticity advanced computational-mechanics 2026-06-01 2026-06-02 c-000097
Abaqus Drucker-Prager plasticity
Abaqus cap plasticity
Abaqus Mohr-Coulomb plasticity
Abaqus clay plasticity
Abaqus concrete plasticity
concept
finite-element-method
abaqus
plasticity
geomaterials
concrete
current
Abaqus-Analysis-User-s-Guide-Volume-III
Abaqus Metal Plasticity Models
Abaqus Porous Media and Pore Fluid Materials
Nonlinear Finite Element Analysis
Mixed Finite Element Formulations
Finite Element Plasticity
Plasticity Yield Criteria
Plastic Flow Rules and Hardening
Abaqus-Analysis-User-s-Guide-Volume-III
Finite-Elements-in-Plasticity-Theory-and-Practice
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Abaqus Geomaterial and Concrete Plasticity

Definition

Abaqus geomaterial and concrete plasticity models describe pressure-dependent inelastic response, compaction, dilatancy, cracking, crushing, and stiffness degradation for soils, rocks, foams, jointed materials, and concrete-like media.

How It Works

The source separates these models from ordinary metal plasticity because hydrostatic pressure can strongly influence yielding and volume change. Extended Drucker-Prager models represent pressure-dependent materials such as granular materials and polymers. Modified Drucker-Prager/Cap models add a cap yield surface to control volumetric compaction. Mohr-Coulomb and critical-state clay models support geotechnical applications with pressure and invariant-dependent yield behavior.

Crushable foam models target energy-absorbing foams and similar crushable media. Jointed material behavior represents continua containing dense sets of joint surfaces, such as sedimentary rock. Concrete is represented by multiple models: smeared cracking in Abaqus/Standard, brittle cracking in Abaqus/Explicit, and concrete damaged plasticity in both solvers.

Finite-Elements-in-Plasticity-Theory-and-Practice provides the classical finite element plasticity context for this page's pressure-dependent models. It treats Mohr-Coulomb and Drucker-Prager criteria alongside metal-style criteria and highlights the role of non-associated flow rules for frictional materials.

Why It Matters

These materials cannot usually be modeled by metal-style pressure-insensitive plasticity. They require pressure-dependent yield surfaces, inelastic volumetric strain, tensile cracking, crushing, or damage recovery effects that are tied to element choice, confinement, and loading path.

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