The paper extends weighted essentially non-oscillatory (WENO) methods to three dimensional mixed-element unstructured meshes, comprising tetrahedral, hexahedral, prismatic and pyramidal elements. Numerical results illustrate the convergence rates and non-oscillatory properties of the schemes for various smooth and discontinuous solutions test cases and the compressible Euler equations on various types of grids. Schemes of up to fifth order of spatial accuracy are considered
An implementation of a novel low-mach number treatment for high-order finite-volume schemes using ar...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
In this paper we develop a family of very high-order central (up to 6th-order) non-oscillatory schem...
The paper discusses finite volume WENO reconstruction applied to simulation of compressible 3D Euler...
The solution of the non-hydrostatic compressible Euler equations using Weighted Essentially Non-Osci...
Understanding the motion of fluids is crucial for the development and analysis of new designs and pr...
This paper presents the development and implementation of weighted-essentially-non-oscillatory (WENO...
An assessment of two numerical formulations for high-order reconstruction on unstructured triangular...
In this article, we detail the methodology developed to construct arbitrarily high order schemes - l...
The paper presents a linear high-order method for advection-di®usion conser- vation laws on three d...
In this paper, a family of stencil selection algorithms is presented for WENO schemes on unstructure...
Recent advances in finite-difference WENO schemes for hyperbolic conservation laws have resulted in ...
In this paper a relaxed formulation of the a posteriori Multi-dimensional Optimal Order Detection (M...
Os datos relativos aos resultados deste artigo poden descargarse desde https://doi.org/10.17862/cran...
An implementation of a novel low-mach number treatment for high-order finite-volume schemes using ar...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
In this paper we develop a family of very high-order central (up to 6th-order) non-oscillatory schem...
The paper discusses finite volume WENO reconstruction applied to simulation of compressible 3D Euler...
The solution of the non-hydrostatic compressible Euler equations using Weighted Essentially Non-Osci...
Understanding the motion of fluids is crucial for the development and analysis of new designs and pr...
This paper presents the development and implementation of weighted-essentially-non-oscillatory (WENO...
An assessment of two numerical formulations for high-order reconstruction on unstructured triangular...
In this article, we detail the methodology developed to construct arbitrarily high order schemes - l...
The paper presents a linear high-order method for advection-di®usion conser- vation laws on three d...
In this paper, a family of stencil selection algorithms is presented for WENO schemes on unstructure...
Recent advances in finite-difference WENO schemes for hyperbolic conservation laws have resulted in ...
In this paper a relaxed formulation of the a posteriori Multi-dimensional Optimal Order Detection (M...
Os datos relativos aos resultados deste artigo poden descargarse desde https://doi.org/10.17862/cran...
An implementation of a novel low-mach number treatment for high-order finite-volume schemes using ar...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...