Pages that link to "Item:Q521239"
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The following pages link to Proofs of the stability and convergence of a weakened weak method using PIM shape functions (Q521239):
Displaying 15 items.
- An edge-based smoothed finite element method for wave scattering by an obstacle in elastic media (Q666841) (← links)
- G-space theory and weakened-weak form for micropolar media: application to smoothed point interpolation methods (Q666879) (← links)
- Smoothed finite element methods (S-FEM): an overview and recent developments (Q722876) (← links)
- Smoothed finite element methods (S-FEMs) with polynomial pressure projection (P3) for incompressible solids (Q1656288) (← links)
- Hybrid gradient smoothing technique with discrete shear gap method for shell structures (Q1668541) (← links)
- A unified-implementation of smoothed finite element method (UI-SFEM) for simulating biomechanical responses of multi-materials orthodontics (Q2033653) (← links)
- Stable node-based smoothed finite element method for 3D contact problems (Q2115609) (← links)
- Highly accurate smoothed finite element methods based on simplified eight-noded hexahedron elements (Q2420350) (← links)
- Dynamic brittle crack propagation modeling using singular edge-based smoothed finite element method with local mesh rezoning (Q2422411) (← links)
- Contact Analysis of Functionally Graded Materials Using Smoothed Finite Element Methods (Q5111966) (← links)
- Development of a Software Package of Smoothed Finite Element Method (S-FEM) for Solid Mechanics Problems (Q5241386) (← links)
- Solution Bounds and Nearly Exact Solutions for 3D Nonlinear Problems of Large Deformation of Solids Using S-Fem (Q5241390) (← links)
- A G space theory and a weakened weak (W<sup>2</sup> ) form for a unified formulation of compatible and incompatible methods: Part I theory (Q5306434) (← links)
- A G space theory and a weakened weak (W<sup>2</sup> ) form for a unified formulation of compatible and incompatible methods: Part II applications to solid mechanics problems (Q5306435) (← links)
- A Node-Based Smoothed Finite Element Method with Linear Gradient Fields for Elastic Obstacle Scattering Problems (Q6188657) (← links)