Pages that link to "Item:Q4859303"
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The following pages link to A novel finite element formulation for frictionless contact problems (Q4859303):
Displaying 39 items.
- Local finite element enrichment strategies for 2D contact computations and a corresponding post-processing scheme (Q356827) (← links)
- Isogeometric large deformation frictionless contact using T-splines (Q461012) (← links)
- A computational contact formulation based on surface potentials (Q465811) (← links)
- Isogeometric contact analysis: geometric basis and formulation for frictionless contact (Q646278) (← links)
- A Lagrange multiplier method for the finite element solution of frictionless contact problems (Q699367) (← links)
- A finite element formulation of non-smooth contact based on oriented volumes for quadrilateral and hexahedral elements (Q1033352) (← links)
- High order mesh-free method for frictional contact (Q1658969) (← links)
- Isogeometric collocation: Neumann boundary conditions and contact (Q1797967) (← links)
- A novel face-on-face contact method for nonlinear solid mechanics (Q1987905) (← links)
- Weak imposition of frictionless contact constraints on automatically recovered high-order, embedded interfaces using the finite cell method (Q1990705) (← links)
- Normal contact with high order finite elements and a fictitious contact material (Q2006444) (← links)
- On the finite element solution of frictionless contact problems using an exact penalty approach (Q2021156) (← links)
- The isogeometric collocated contact surface approach (Q2086033) (← links)
- An efficient and robust GPGPU-parallelized contact algorithm for the combined finite-discrete element method (Q2142171) (← links)
- An interface-enriched generalized finite element formulation for locking-free coupling of non-conforming discretizations and contact (Q2171501) (← links)
- A scaled boundary finite element based node-to-node scheme for 2D frictional contact problems (Q2310877) (← links)
- A contact analysis approach based on linear complementarity formulation using smoothed finite element methods (Q2451014) (← links)
- An analysis of dual formulations for the finite element solution of two-body contact problems (Q2488971) (← links)
- Frictionless 2D contact formulations for finite deformations based on the mortar method (Q2501942) (← links)
- NURBS- and T-spline-based isogeometric cohesive zone modeling of interface debonding (Q2512506) (← links)
- Isogeometric collocation for large deformation elasticity and frictional contact problems (Q2631469) (← links)
- An isogeometric finite element formulation for frictionless contact of Cosserat rods with unconstrained directors (Q2683292) (← links)
- Element-free Galerkin method for contact problems in metal forming analysis (Q2726094) (← links)
- A novel three-dimensional contact finite element based on smooth pressure interpolations (Q2745792) (← links)
- An unbiased computational contact formulation for 3D friction (Q2952627) (← links)
- A new symmetric contact element stiffness matrix for frictional contact problems (Q3129596) (← links)
- A modified node-to-segment algorithm passing the contact patch test (Q3399312) (← links)
- Moving finite element analysis for two-dimensional frictionless contact problems (Q3474987) (← links)
- An X-FEM approach for large sliding contact along discontinuities (Q3549814) (← links)
- A new computational approach to contact mechanics using variable-node finite elements (Q3590329) (← links)
- Treatment of frictionless contact boundaries by direct minimization (Q3710123) (← links)
- (Q3835149) (← links)
- Finite‐deformation interface formulation for frictionless contact problems (Q4315429) (← links)
- An Optimization-Based Domain Decomposition Method for a Two-Body Contact Problem (Q4435191) (← links)
- Re-visiting the contact patch test (Q4493841) (← links)
- A contact formulation based on localized Lagrange multipliers: formulation and application to two-dimensional problems (Q4785121) (← links)
- Isogeometric contact: a review (Q4982271) (← links)
- A Strong Form Meshfree Collocation Method: Engineering Applications Including Frictional Contact (Q5051035) (← links)
- A novel node-to-segment algorithm in smoothed finite element method for contact problems (Q6062948) (← links)
