This article focuses on the application of the meshless local Petrov-Galerkin (MLPG) method to solve the shallow water equations (SWE). This localized approach is based on the meshless weak formulation with the use of radial-basis functions (RBF) as the trial functions. Comparing with mesh-based methods, the present method is more efficient for large-scale problems with complex geometries. In this work, the numerical model is applied to simulate a dam-break problem as one of most descriptive benchmark problems for SWE. As a result, the adopted meshless method not only shows its algorithm applicability for class of problems described by SWE, but also brings more efficiency than several conventional mesh-based methods
This paper applied a Smoothed Particle Hydrodynamics (SPH) approach to solve Shallow Water Equations...
Dam break causes disastrous effects on the surrounding area, especially at the downstream, therefore...
Dam-break problems involve the formation of shocks and rarefaction fans. The performance of 20 expli...
This article focuses on the application of the meshless local Petrov-Galerkin (MLPG) method to solve...
A simple radial basis function (RBF) meshless method is used to solve the two-dimensional shallow wa...
Abstract. This study brings an adaptive mesh strategy applied to the numerical simulation of free-su...
In this paper, shallow water equations (SWE) are solved through a variety of meshless methodsknown a...
2D shallow water equations with depth-averaged k−ε model is considered. A meshless method ...
This paper was concerned to simulate both wet and dry bed dam break problems. A high-resolution fini...
Many game applications require fluid flow visualization of shallow water, especially dam-break flow....
Article presents the use of the meshless method for numerical simulation of incompressible fluid flo...
In the MLPG{\_}R (Meshless Local Petrove-Galerkin based on Rankine source solution) method, one need...
The complex behaviour of the aquifer system is generally studied by solving a set of governing equat...
The Meshless Local Petrov-Galerkin (MLPG) method is an effective truly meshless method for solving p...
Abstract: The paper describes an algorithm for numerical computations in shallow water app...
This paper applied a Smoothed Particle Hydrodynamics (SPH) approach to solve Shallow Water Equations...
Dam break causes disastrous effects on the surrounding area, especially at the downstream, therefore...
Dam-break problems involve the formation of shocks and rarefaction fans. The performance of 20 expli...
This article focuses on the application of the meshless local Petrov-Galerkin (MLPG) method to solve...
A simple radial basis function (RBF) meshless method is used to solve the two-dimensional shallow wa...
Abstract. This study brings an adaptive mesh strategy applied to the numerical simulation of free-su...
In this paper, shallow water equations (SWE) are solved through a variety of meshless methodsknown a...
2D shallow water equations with depth-averaged k−ε model is considered. A meshless method ...
This paper was concerned to simulate both wet and dry bed dam break problems. A high-resolution fini...
Many game applications require fluid flow visualization of shallow water, especially dam-break flow....
Article presents the use of the meshless method for numerical simulation of incompressible fluid flo...
In the MLPG{\_}R (Meshless Local Petrove-Galerkin based on Rankine source solution) method, one need...
The complex behaviour of the aquifer system is generally studied by solving a set of governing equat...
The Meshless Local Petrov-Galerkin (MLPG) method is an effective truly meshless method for solving p...
Abstract: The paper describes an algorithm for numerical computations in shallow water app...
This paper applied a Smoothed Particle Hydrodynamics (SPH) approach to solve Shallow Water Equations...
Dam break causes disastrous effects on the surrounding area, especially at the downstream, therefore...
Dam-break problems involve the formation of shocks and rarefaction fans. The performance of 20 expli...