Imposition of essential boundary conditions in meshfree methods is made difficult because the shape functions used do not possess the delta property. Various procedures have been proposed including penalty, Lagrange multipliers and collocation. It is shown in this paper that the success of a procedure depends on the arrangement of the nodal points. Certain methods of imposing boundary conditions are shown not to work for unstructured nodal arrangements. Much previous work has been demonstrated using structured grids thus hiding these drawbacks
Topology is a natural mathematical tool for quantifying complex structures. In many applications, su...
In this article, we present a novel nodal integration scheme for meshfree Galerkin methods, which dr...
The truly meshless local Petrov-Galerkin (MLPG) method holds a great promise in solving boundary val...
In this study, meshfree methods with uniform nodal distribution and local-coordinates shape function...
Abstract: The truly meshless local Petrov-Galerkin (MLPG) method holds a great promise in solving bo...
Imposing essential boundary conditions is a key issue in mesh-free methods. The mesh-free interpolat...
The meshfree methods based on Moving Least Squares (MLS) approximation have been confronted to an ac...
In this paper we present a new technique of enforcing Essential Boundary Conditions (EBC) in Meshles...
Imposing essential boundary is a key issue in mesh-free methods. The mesh-free interpolation does no...
The aim of this chapter is to provide an in-depth presentation and survey of meshfree particle metho...
AbstractIn order to improve computational efficiency of meshless methods based on Galerkin weak form...
A simulation of a cantilever beam was carried out with the aim of compared the performance of two Me...
widely used in many engineering problem simulations, exhibits some limitations when the mesh become ...
Conventional Galerkin meshfree methods employ Gauss quadrature in the integration of the weak form. ...
258 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2002.The third limitation associat...
Topology is a natural mathematical tool for quantifying complex structures. In many applications, su...
In this article, we present a novel nodal integration scheme for meshfree Galerkin methods, which dr...
The truly meshless local Petrov-Galerkin (MLPG) method holds a great promise in solving boundary val...
In this study, meshfree methods with uniform nodal distribution and local-coordinates shape function...
Abstract: The truly meshless local Petrov-Galerkin (MLPG) method holds a great promise in solving bo...
Imposing essential boundary conditions is a key issue in mesh-free methods. The mesh-free interpolat...
The meshfree methods based on Moving Least Squares (MLS) approximation have been confronted to an ac...
In this paper we present a new technique of enforcing Essential Boundary Conditions (EBC) in Meshles...
Imposing essential boundary is a key issue in mesh-free methods. The mesh-free interpolation does no...
The aim of this chapter is to provide an in-depth presentation and survey of meshfree particle metho...
AbstractIn order to improve computational efficiency of meshless methods based on Galerkin weak form...
A simulation of a cantilever beam was carried out with the aim of compared the performance of two Me...
widely used in many engineering problem simulations, exhibits some limitations when the mesh become ...
Conventional Galerkin meshfree methods employ Gauss quadrature in the integration of the weak form. ...
258 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2002.The third limitation associat...
Topology is a natural mathematical tool for quantifying complex structures. In many applications, su...
In this article, we present a novel nodal integration scheme for meshfree Galerkin methods, which dr...
The truly meshless local Petrov-Galerkin (MLPG) method holds a great promise in solving boundary val...