Pages that link to "Item:Q2309085"
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The following pages link to Some basic formulations of the virtual element method (VEM) for finite deformations (Q2309085):
Displaying 50 items.
- A low order 3D virtual element formulation for finite elasto-plastic deformations (Q670345) (← links)
- A dual scaled boundary finite element formulation over arbitrary faceted star convex polyhedra (Q785471) (← links)
- A mixed virtual element method for a pseudostress-based formulation of linear elasticity (Q1615878) (← links)
- Hybrid high-order methods for finite deformations of hyperelastic materials (Q1624409) (← links)
- High-order virtual element method on polyhedral meshes (Q1643263) (← links)
- On the virtual element method for three-dimensional linear elasticity problems on arbitrary polyhedral meshes (Q1668779) (← links)
- Arbitrary order 2D virtual elements for polygonal meshes: I: Elastic problem (Q1697116) (← links)
- Efficient virtual element formulations for compressible and incompressible finite deformations (Q1702795) (← links)
- Exploring high-order three dimensional virtual elements: bases and stabilizations (Q1732550) (← links)
- Asymptotic homogenization of fibre-reinforced composites: a virtual element method approach (Q1750123) (← links)
- Serendipity virtual elements for general elliptic equations in three dimensions (Q1754709) (← links)
- Polyhedral finite elements for nonlinear solid mechanics using tetrahedral subdivisions and dual-cell aggregation (Q1986120) (← links)
- Virtual elements and zero thickness interface-based approach for fracture analysis of heterogeneous materials (Q1986189) (← links)
- A virtual element method for 2D linear elastic fracture analysis (Q1986305) (← links)
- A family of virtual element methods for plane elasticity problems based on the Hellinger-Reissner principle (Q1986353) (← links)
- Phase-field modeling of brittle fracture using an efficient virtual element scheme (Q1986632) (← links)
- A simple and effective gradient recovery scheme and \textit{a posteriori} error estimator for the virtual element method (VEM) (Q1987789) (← links)
- A finite element formulation in boundary representation for the analysis of nonlinear problems in solid mechanics (Q1987811) (← links)
- An engineering perspective to the virtual element method and its interplay with the standard finite element method (Q1988023) (← links)
- Computational homogenization of polycrystalline materials with the virtual element method (Q1988224) (← links)
- Bricks for the mixed high-order virtual element method: projectors and differential operators (Q1989381) (← links)
- Polytopal composite finite elements for modeling concrete fracture based on nonlocal damage models (Q1994984) (← links)
- Veamy: an extensible object-oriented C++ library for the virtual element method (Q2009052) (← links)
- A virtual element method for a biharmonic Steklov eigenvalue problem (Q2009513) (← links)
- Adaptive multi-material topology optimization with hyperelastic materials under large deformations: a virtual element approach (Q2020237) (← links)
- A divergence-free reconstruction of the nonconforming virtual element method for the Stokes problem (Q2020931) (← links)
- Curvilinear virtual elements for contact mechanics (Q2021007) (← links)
- Topology optimization of hyperelastic structures with anisotropic fiber reinforcement under large deformations (Q2021841) (← links)
- NURBS-based geometries: a mapping approach for virtual serendipity elements (Q2021873) (← links)
- An enhanced VEM formulation for plane elasticity (Q2022020) (← links)
- A guide to the finite and virtual element methods for elasticity (Q2048446) (← links)
- Extended virtual element method for two-dimensional linear elastic fracture (Q2072685) (← links)
- Some virtual element methods for infinitesimal elasticity problems (Q2106422) (← links)
- Virtual element methods for engineering applications (Q2106433) (← links)
- On two simple virtual Kirchhoff-Love plate elements for isotropic and anisotropic materials (Q2115598) (← links)
- The incorporation of mesh quality in the stabilization of virtual element methods for nonlinear elasticity (Q2138730) (← links)
- On mesh refinement procedures for the virtual element method for two-dimensional elastic problems (Q2138855) (← links)
- Stabilization of the nonconforming virtual element method (Q2147269) (← links)
- A 2-dimentional contact analysis using second-order virtual element method (Q2171475) (← links)
- Virtual element method with adaptive refinement for problems of two-dimensional complex topology models from an engineering perspective (Q2171511) (← links)
- On nonconvex meshes for elastodynamics using virtual element methods with explicit time integration (Q2173653) (← links)
- Curvilinear virtual elements for 2D solid mechanics applications (Q2175087) (← links)
- A three-dimensional Hellinger-Reissner virtual element method for linear elasticity problems (Q2180430) (← links)
- A virtual element method for isotropic hyperelasticity (Q2186893) (← links)
- A polytree-based adaptive scheme for modeling linear fracture mechanics using a coupled XFEM-SBFEM approach (Q2191606) (← links)
- A low-order locking-free virtual element for linear elasticity problems (Q2194838) (← links)
- A face-smoothed cell method for static and dynamic piezoelectric coupled problems on polyhedral meshes (Q2218579) (← links)
- A virtual element formulation for general element shapes (Q2221718) (← links)
- The virtual element method for general elliptic hemivariational inequalities (Q2226264) (← links)
- Three-field mixed finite element methods for nonlinear elasticity (Q2237267) (← links)