Traditional finite element methods (FEM) and boundary element methods (BEM) have been based on weak-form formulations. Recently, weak-form meshless (meshfree) methods are being developed as an alternative approach. Weak-form methods have the following advantages. a) They have good stability and reasonable accuracy for many problems. b) The traction (derivative or Neumann) boundary conditions can be naturally and conveniently incorporated into the same weak-form equation. However, elements have to be used for the integration of a weak form over the global problem domain and the numerical integration is still computationally expensive for these weak-form methods. On the other hand, collocation methods are based on strong-form governing equa...
Computing the stress tensor and the displacement field is an important task in linear structural me...
Abstract : rhe general meshless local Petrov’Galerkin(MLPG)weak forms of the displacement and trac— ...
Meshfree methods have been extensively investigated in recent years due to their flexibility in solv...
We propose a numerical method that combines the finite difference (FD) and strong form (collocation)...
Mesh free methods can be largely categorized into two main categories: mesh free methods based on st...
Galerkin (MLPG) type weak-forms of the displacement & traction boundary integral equations are p...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
Abstract: A new meshless Local Boundary Integral Equation (LBIE) method for solving two-dimensional ...
This work presents an analysis methodology based on the use of the Finite Element Method (FEM) nowad...
Over the past two decades meshless methods have attracted much attention owing to their advantages i...
The authors are presenting a novel formulation based on the Differential Quadrature (DQ) method whic...
For solving a partial different equation by a numerical method, a possible alternative may be either...
This work presents a coupling of the meshless finite cloud method (FCM) and the standard (mesh-based...
Computing the stress tensor and the displacement field is an important task in linear structural me...
Abstract : rhe general meshless local Petrov’Galerkin(MLPG)weak forms of the displacement and trac— ...
Meshfree methods have been extensively investigated in recent years due to their flexibility in solv...
We propose a numerical method that combines the finite difference (FD) and strong form (collocation)...
Mesh free methods can be largely categorized into two main categories: mesh free methods based on st...
Galerkin (MLPG) type weak-forms of the displacement & traction boundary integral equations are p...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
The aim of this manuscript is to give a practical overview of meshless methods (for solid mechanics)...
Abstract: A new meshless Local Boundary Integral Equation (LBIE) method for solving two-dimensional ...
This work presents an analysis methodology based on the use of the Finite Element Method (FEM) nowad...
Over the past two decades meshless methods have attracted much attention owing to their advantages i...
The authors are presenting a novel formulation based on the Differential Quadrature (DQ) method whic...
For solving a partial different equation by a numerical method, a possible alternative may be either...
This work presents a coupling of the meshless finite cloud method (FCM) and the standard (mesh-based...
Computing the stress tensor and the displacement field is an important task in linear structural me...
Abstract : rhe general meshless local Petrov’Galerkin(MLPG)weak forms of the displacement and trac— ...
Meshfree methods have been extensively investigated in recent years due to their flexibility in solv...