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[PDF] Top 20 A moving IRBFN-based Galerkin meshless method

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A moving IRBFN-based Galerkin meshless method

A moving IRBFN-based Galerkin meshless method

... novel meshless method based on the MIRBFN interpolation and Galerkin method for solving ...the method is that the shape functions are locally supported and satisfy the ... See full document

32

Extension of Meshless Galerkin/Petrov-Galerkin Approach without Using Lagrange Multipliers

Extension of Meshless Galerkin/Petrov-Galerkin Approach without Using Lagrange Multipliers

... element method, meshless methods have been ...multiplier method nor the penalty method is employed in the derivation of the ...is based on the Galerkin or the ... See full document

5

A Study of the Elastodynamic Problem by Meshless Local Petrov Galerkin Method  Using the Laplace Transform

A Study of the Elastodynamic Problem by Meshless Local Petrov Galerkin Method Using the Laplace Transform

... present method MLPG that uses the cubic spline test function is used to analyze elastodynamic ...formulation based on MLPG me- thod in Laplace transform and time domain with MLS approximation has been ... See full document

13

Numerical approximation of the fractional HIV model using the meshless local Petrov–Galerkin method

Numerical approximation of the fractional HIV model using the meshless local Petrov–Galerkin method

... (MLPG) method in the field of numerical ...MLPG method for solving fractional order differential ...state based on the eigenvalue of the matrix is ... See full document

14

Meshless Method Based on Moving Kriging Interpolation for Solving Simply Supported Thin Plate Problems

Meshless Method Based on Moving Kriging Interpolation for Solving Simply Supported Thin Plate Problems

... This method has been applied widely and very successfully in recent ...This method is based on moving least squares (MLS) approximation for construing nodal shape function and used the local ... See full document

14

Local moving least square - one-dimensional IRBFN technique: part 11 - unsteady incompressible viscous flows

Local moving least square - one-dimensional IRBFN technique: part 11 - unsteady incompressible viscous flows

... collocation method for the solution of second- and fourth-order PDEs was presented by Mai-Duy and Tan- ner ...1D-IRBFN method, the Cartesian grids were used to discretise both rectangular and ... See full document

45

Meshless Local Petrov-Galerkin Method for Elasto-Static Analysis of Thick-Walled Isotropic Laminated Cylinders

Meshless Local Petrov-Galerkin Method for Elasto-Static Analysis of Thick-Walled Isotropic Laminated Cylinders

... the Meshless Local Petrov-Galerkin (MLPG) methods; namely MLPG5, is applied to analyze the thick-walled isotropic laminated cylinders under elasto-static ...the meshless methods to deal with material ... See full document

10

A Review of Applications of Meshfree Methods in the area of Heat Transfer and Fluid Flow: MLPG method in particular

A Review of Applications of Meshfree Methods in the area of Heat Transfer and Fluid Flow: MLPG method in particular

... the meshless EFG method to obtain thermal solution of cylindrical composite system and found that the EFG results obtained using different weight functions are in good agreement with classical ...proposed ... See full document

10

Elastic Perfectly Plastic Behavior modeling  by a Meshless Method

Elastic Perfectly Plastic Behavior modeling by a Meshless Method

... Abstract— Meshless methods are computational techniques that do not require the use of any connectivity concept, such as those used in the finite element method ...problems based on the element-free ... See full document

6

Benefits of Using Non consolidated Domain Influence in Meshless Local Petrov galerkin (Mlpg) Method for Solving Lefm Problems

Benefits of Using Non consolidated Domain Influence in Meshless Local Petrov galerkin (Mlpg) Method for Solving Lefm Problems

... MLPG, accuracy and effectiveness are dependent on the nodal domain of influence and type of the weight function. In this work, non-consolidated (anisotropic) weight function in the elliptic form is introduced to improve ... See full document

8

A discontinuous Galerkin moving mesh method for Hamilton-Jacobi equations

A discontinuous Galerkin moving mesh method for Hamilton-Jacobi equations

... The aim of this paper is to consider the use of the DG method of Hu and Shu [11] to solve HJ equations using a moving mesh method based on the solution of MMPDEs. The governing equation is ... See full document

25

Meshless Local Petrov-Galerkin method with Rankine source solution for two-dimensional two-phase flow modelling

Meshless Local Petrov-Galerkin method with Rankine source solution for two-dimensional two-phase flow modelling

... MLPG_R method (Ma 2005b) to evaluate the domain integral involved in this method, which dramatically reduces the CPU time spent on the numerical evaluation of the ...MLPG_R method could be twice as ... See full document

153

Numerical Simulation of 1D Linear Telegraph Equation With Variable Coefficients Using Meshless Local Radial Point Interpolation (‎MLRPI)

Numerical Simulation of 1D Linear Telegraph Equation With Variable Coefficients Using Meshless Local Radial Point Interpolation (‎MLRPI)

... element method (FEM) in the late ...numerical method rely on meshes or elements. Therefore, the meshless or meshfree method is proposed as one such nu- merical technique to overcome this ... See full document

14

A Boundary Meshless Method for Neumann Problem

A Boundary Meshless Method for Neumann Problem

... element method (FEM). The solution approach is based either on eliminating the differential equation completely or rendering the partial differential equation into an approximating system of ordering ... See full document

10

Adaptive node moving refinement in discrete least squares meshless method using charged system search

Adaptive node moving refinement in discrete least squares meshless method using charged system search

... In the above equations, G is the shear modulus and k = (3 v)=(1 + v) with v representing the Poisson's ratio. Due to symmetry, only the upper right square quadrant of the plate is modeled (see Figure 2). The edge length ... See full document

10

Computational Simulation of Studying Zika Virus: from Macroscale to Nanoscale

Computational Simulation of Studying Zika Virus: from Macroscale to Nanoscale

... model based on non-linear ordinary differential equations was developed to study the dynamics of the population incidence of the infected pregnant women that may present fetal microcephaly induced by the ZIKV ... See full document

9

Development of parallel meshless methods for moving geometry simulations

Development of parallel meshless methods for moving geometry simulations

... a method where the spatial discretisation was made by using moving least squares and a Galerkin ...Element-Free Galerkin method (EFG) and was originally devised to solve progressive ... See full document

150

A Collocation Method with Modified Equilibrium on Line Method for Imposition of Neumann and Robin Boundary Conditions in Acoustics (TECHNICAL NOTE)

A Collocation Method with Modified Equilibrium on Line Method for Imposition of Neumann and Robin Boundary Conditions in Acoustics (TECHNICAL NOTE)

... collocation method with the modified ELM is applied to solve the two- dimensional acoustical ...methods based on two different schemes to construct meshless shape functions: moving least ... See full document

12

Application of the Meshless Local Petrov-Galerkin Method to Unsteady, Multi-Dimensional Fluid Dynamics with Interfaces.

Application of the Meshless Local Petrov-Galerkin Method to Unsteady, Multi-Dimensional Fluid Dynamics with Interfaces.

... one based on the distance in y and the second based on the distance in ...with moving nodes, randomly spaced nodes, or complex do- main shape spacing the nearest neighbor node methodology ... See full document

124

A meshless IRBFN-based numerical simulation of adiabatic shear band formation in one dimension

A meshless IRBFN-based numerical simulation of adiabatic shear band formation in one dimension

... It has been shown that the IRBFN method can capture sharp gradients in some PDE so- lutions [16] with relatively coarse uniform spatial discretisation. However, with extremely sharp gradients in a solution, ... See full document

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