The paper discusses finite volume WENO reconstruction applied to simulation of compressible 3D Euler flows using unstructured tetrahedral meshes. The main point of interest is the case when the mesh becomes highly irregular or stretched. Special transformation is used in such cases to recover the third-order accuracy of reconstruction. This transformation has to be locally applied to each stencil on which the reconstruction is sought. This procedure is verified first on a sequence of 3D meshes in a unit cube. The performance of the full algorithm (including the extended nonlinear weighing) is verified for the 3D subsonic and transonic flows
© 2014. In this paper, we generalize the maximum-principle-preserving (MPP) flux limiting technique ...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...
An assessment of two numerical formulations for high-order reconstruction on unstructured triangular...
In this work the essentially non-oscillatory schemes (ENO) and the weighted essentially non-oscillat...
A high-order adaptive finite-volume method is presented for simulating inviscid compressible flows o...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
The paper extends weighted essentially non-oscillatory (WENO) methods to three dimensional mixed-ele...
Abstract: We develop EBR-WENO scheme for solving Euler equations on unstructured meshes. I...
The solution of the non-hydrostatic compressible Euler equations using Weighted Essentially Non-Osci...
Recent advances in finite-difference WENO schemes for hyperbolic conservation laws have resulted in ...
In this article we present a new high order accurate fully discrete one-step Arbitrary-Lagrangian-Eu...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
Performing LES of compressible flows is a challenging affair. On the one hand, one strives to minimi...
High-order numerical methods for Computational Fluid Dynamics have undergone significant fundamental...
© 2014. In this paper, we generalize the maximum-principle-preserving (MPP) flux limiting technique ...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...
An assessment of two numerical formulations for high-order reconstruction on unstructured triangular...
In this work the essentially non-oscillatory schemes (ENO) and the weighted essentially non-oscillat...
A high-order adaptive finite-volume method is presented for simulating inviscid compressible flows o...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
The paper extends weighted essentially non-oscillatory (WENO) methods to three dimensional mixed-ele...
Abstract: We develop EBR-WENO scheme for solving Euler equations on unstructured meshes. I...
The solution of the non-hydrostatic compressible Euler equations using Weighted Essentially Non-Osci...
Recent advances in finite-difference WENO schemes for hyperbolic conservation laws have resulted in ...
In this article we present a new high order accurate fully discrete one-step Arbitrary-Lagrangian-Eu...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
Performing LES of compressible flows is a challenging affair. On the one hand, one strives to minimi...
High-order numerical methods for Computational Fluid Dynamics have undergone significant fundamental...
© 2014. In this paper, we generalize the maximum-principle-preserving (MPP) flux limiting technique ...
A reconstructed discontinuous Galerkin (RDG) method based on a hierarchical WENO reconstruction, ter...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...