Pages that link to "Item:Q2417706"
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The following pages link to Node-to-node scheme for three-dimensional contact mechanics using polyhedral type variable-node elements (Q2417706):
Displaying 17 items.
- Polyhedral elements using an edge-based smoothed finite element method for nonlinear elastic deformations of compressible and nearly incompressible materials (Q1697152) (← links)
- The surrounding cell method based on the S-FEM for analysis of FSI problems dealing with an immersed solid (Q1986649) (← links)
- A new strain smoothing method for triangular and tetrahedral finite elements (Q1986671) (← links)
- A node-to-node scheme for three-dimensional contact problems using the scaled boundary finite element method (Q1987864) (← links)
- The strain-smoothed 4-node quadrilateral finite element (Q2020774) (← links)
- A variational framework for the strain-smoothed element method (Q2027603) (← links)
- Quadtree-polygonal smoothed finite element method for adaptive brittle fracture problems (Q2058156) (← links)
- Contact analysis of laminated structures including transverse shear and stretching (Q2292284) (← links)
- A scaled boundary finite element based node-to-node scheme for 2D frictional contact problems (Q2310877) (← links)
- Improved area regularization technique for penalty-method-based node-to-segment contact analysis (Q2692914) (← links)
- A node-to-node scheme with the aid of variable-node elements for elasto-plastic contact analysis (Q2952747) (← links)
- A new computational approach to contact mechanics using variable-node finite elements (Q3590329) (← links)
- (Q4213722) (← links)
- 28‐noded hexahedral isoparametric element for analysis of contact problems (Q4458642) (← links)
- Spline-based smooth beam-to-beam contact model (Q6084765) (← links)
- Numerical strategy for solving general \(C^1\)-continuous beam-to-beam contact problems (Q6569928) (← links)
- Efficient implementation on accuracy improvement of the two-dimensional node-to-segment contact approach for explicit dynamic analysis (Q6584866) (← links)