On Partitions of Unity Property of Nodal Shape Functions: Rigid-Body-Movement Reproduction and Mass Conservation
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Publication:2972078
DOI10.1142/S021987621640003XzbMath1359.65261MaRDI QIDQ2972078
Publication date: 7 April 2017
Published in: International Journal of Computational Methods (Search for Journal in Brave)
numerical methodmass conservationnumerical integrationFEMpartitions of unitymeshfree methodS-FEMPIM shape functionsrigid body movementS-PIM
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Cites Work
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- An edge-based smoothed finite element method (ES-FEM) for analyzing three-dimensional acoustic problems
- A singular ES-FEM for plastic fracture mechanics
- Contact analysis for solids based on linearly conforming radial point interpolation method
- A smoothed finite element method for mechanics problems
- A regularized least-squares radial point collocation method (RLS-RPCM) for adaptive analysis
- Immersed smoothed finite element method for fluid-structure interaction simulation of aortic valves
- A three dimensional immersed smoothed finite element method (3D IS-FEM) for fluid-structure interaction problems
- A stabilized least-squares radial point collocation method (LS-RPCM) for adaptive analysis
- Theoretical foundations of the finite element method
- A novel alpha finite element method (\(\alpha \)FEM) for exact solution to mechanics problems using triangular and tetrahedral elements
- Smoothed Point Interpolation Methods
- Immersed smoothed finite element method for two dimensional fluid-structure interaction problems
- A LINEARLY CONFORMING RADIAL POINT INTERPOLATION METHOD FOR SOLID MECHANICS PROBLEMS
- THE UPPER BOUND PROPERTY FOR SOLID MECHANICS OF THE LINEARLY CONFORMING RADIAL POINT INTERPOLATION METHOD (LC-RPIM)
- A novel singular node-based smoothed finite element method (NS-FEM) for upper bound solutions of fracture problems
- An n-sided polygonal edge-based smoothed finite element method (nES-FEM) for solid mechanics
- A GENERALIZED GRADIENT SMOOTHING TECHNIQUE AND THE SMOOTHED BILINEAR FORM FOR GALERKIN FORMULATION OF A WIDE CLASS OF COMPUTATIONAL METHODS
- An adaptive gradient smoothing method (GSM) for fluid dynamics problems
- A face-based smoothed finite element method (FS-FEM) for 3D linear and geometrically non-linear solid mechanics problems using 4-node tetrahedral elements
- Theoretical aspects of the smoothed finite element method (SFEM)
- A linearly conforming point interpolation method (LC-PIM) for three-dimensional elasticity problems
- Upper bound solution to elasticity problems: A unique property of the linearly conforming point interpolation method (LC-PIM)
- AN OVERVIEW ON SMOOTHED PARTICLE HYDRODYNAMICS
- EDGE-BASED SMOOTHED POINT INTERPOLATION METHODS
- ON G SPACE THEORY
- A NORMED G SPACE AND WEAKENED WEAK (W2) FORMULATION OF A CELL-BASED SMOOTHED POINT INTERPOLATION METHOD
- A LINEARLY CONFORMING POINT INTERPOLATION METHOD (LC-PIM) FOR 2D SOLID MECHANICS PROBLEMS
