Pages that link to "Item:Q2429794"
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The following pages link to A mixed finite element and mesh-free method using linear complementarity theory for gradient plasticity (Q2429794):
Displaying 10 items.
- A stabilized, symmetric Nitsche method for spatially localized plasticity (Q268800) (← links)
- Gradient plasticity modeling of geomaterials in a meshfree environment. I: Theory and variational formulation (Q986767) (← links)
- A mixed element method in gradient plasticity for pressure dependent materials and modelling of strain localization (Q1370754) (← links)
- Two gradient plasticity theories discretized with the element-free Galerkin method. (Q1418249) (← links)
- A linear complementarity formulation of meshfree method for elastoplastic analysis of gradient-dependent plasticity (Q1655933) (← links)
- A novel element differential method for solid mechanical problems using isoparametric triangular and tetrahedral elements (Q2004421) (← links)
- Mixed variational principles and robust finite element implementations of gradient plasticity at small strains (Q2952287) (← links)
- Some novel developments in finite element procedures for gradient-dependent plasticity (Q4349457) (← links)
- Meshfree Methods: A Comprehensive Review of Applications (Q4563140) (← links)
- A sequential linear complementarity problem for multisurface plasticity (Q6135602) (← links)