Meshless analysis of shear deformable shells: boundary and interface constraints
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Publication:268003
DOI10.1007/s00466-015-1253-zzbMath1382.74136OpenAlexW2298030662WikidataQ59897500 ScholiaQ59897500MaRDI QIDQ268003
Jorge C. Costa, Paulo M. Pimenta, Peter Wriggers
Publication date: 12 April 2016
Published in: Computational Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00466-015-1253-z
Spectral, collocation and related methods for boundary value problems involving PDEs (65N35) Shells (74K25)
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- Meshless analysis of shear deformable shells: the linear model
- A Nitsche embedded mesh method
- Weak coupling for isogeometric analysis of non-matching and trimmed multi-patch geometries
- A robust Nitsche's formulation for interface problems
- A comparison of two formulations to blend finite elements and mesh-free methods
- Imposing essential boundary conditions in mesh-free methods
- A Nitsche stabilized finite element method for frictional sliding on embedded interfaces. I: Single interface
- On a stress resultant geometrically exact shell model. II: The linear theory; computational aspects
- Analysis of an efficient finite element method for embedded interface problems
- A formulation for frictionless contact problems using a weak form introduced by Nitsche
- Generalizing the finite element method: Diffuse approximation and diffuse elements
- Meshless methods: An overview and recent developments
- Treatment of material discontinuity in the element-free Galerkin method
- Enforcement of essential boundary conditions in meshless approximations using finite elements
- Analysis of thin shells by the element-free Galerkin method
- A triangular finite shell element based on a fully nonlinear shell formulation
- Numerical simulations of large deformation of thin shell structures using meshfree methods
- Element-free Galerkin method for wave propagation and dynamic fracture.
- A coupling technique for non-matching finite element meshes
- Nitsche's method for a coupling of isogeometric thin shells and blended shell structures
- An unfitted finite element method, based on Nitsche's method, for elliptic interface problems.
- A coupled finite element -- element-free Galerkin method
- A new implementation of the element free Galerkin method
- On some techniques for approximating boundary conditions in the finite element method
- Weak Dirichlet boundary conditions for trimmed thin isogeometric shells
- A Nitsche stabilized finite element method for frictional sliding on embedded interfaces. Part II: Intersecting interfaces
- A comparison of mortar and Nitsche techniques for linear elasticity
- Nitsche's method for two and three dimensional NURBS patch coupling
- Über ein Variationsprinzip zur Lösung von Dirichlet-Problemen bei Verwendung von Teilräumen, die keinen Randbedingungen unterworfen sind. (On a variational principle for solving Dirichlet problems less boundary conditions using subspaces)
- Robust imposition of Dirichlet boundary conditions on embedded surfaces
- An embedded mesh method for treating overlapping finite element meshes
- Embedded kinematic boundary conditions for thin plate bending by Nitsche's approach
- Stable imposition of stiff constraints in explicit dynamics for embedded finite element methods
- Weakly enforced essential boundary conditions for NURBS-embedded and trimmed NURBS geometries on the basis of the finite cell method
- A unified approach for embedded boundary conditions for fourth-order elliptic problems
- A robust Nitsche's formulation for interface problems with spline-based finite elements
- Meshfree Particle Methods
- Imposing Dirichlet boundary conditions with Nitsche's method and spline-based finite elements
- An efficient finite element method for embedded interface problems
- On methods for stabilizing constraints over enriched interfaces in elasticity
- Shell curvature as an initial deformation: A geometrically exact finite element approach
- Element‐free Galerkin methods
- Element free analyses of shell and spatial structures
- Meshless implementation of the geometrically exact Kirchhoff–Love shell theory
- A constrained reproducing kernel particle formulation for shear deformable shell in Cartesian coordinates
