We present Numerical Viscosity Functions, or NVFs, for use with Riemann-problem based shock-capturing methods as applied to viscous flows. In particular, viscous flux limiters are derived. The analysis pertain to a linear convection-diffusion model equation. Our NVFs combine the physical viscosity, the role of which is maximised, with numerical viscosity, whose role is minimised, to capture TVD solutions to viscous flowsCranfield Institute of Technolog
We develop a shock- and interface-capturing numerical method that is suitable for the simulation of ...
This work deals with discretizing viscous fluxes in the context of unstructured data based finite vo...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...
The performance of different shock capturing viscosities has been examined using our general fluid m...
Three topics on modern shock capturing methods for the time-dependent Euler equations of Gas Dynamic...
In this work, a novel artificial viscosity method is proposed using smooth and compactly supported v...
In this paper we consider high-order centered finite difference approximations of hyperbolic conserv...
This thesis consists of an introduction and five papers concerning different numerical and mathemati...
A common perspective on the numerical solution of the equation Euler equations for shock physics is ...
AbstractWe analyze an Eulerian-Lagrangian description of filtered incompressible fluid equations. A ...
In this thesis we are interested in numerically solving conservation laws with high-order finite vol...
This thesis aims to assist the development of a multiblock implicit Navier-Stokes code for hyperson...
This thesis contributes to shock-capturing and high-order computational fluid dynamics methods. We a...
We present an overview of the most common numerical solution strategies for the incompressible Navie...
Nowadays, in spite of disadvantages of turbulence closure models for RANS (Reynolds Averaged Navier-...
We develop a shock- and interface-capturing numerical method that is suitable for the simulation of ...
This work deals with discretizing viscous fluxes in the context of unstructured data based finite vo...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...
The performance of different shock capturing viscosities has been examined using our general fluid m...
Three topics on modern shock capturing methods for the time-dependent Euler equations of Gas Dynamic...
In this work, a novel artificial viscosity method is proposed using smooth and compactly supported v...
In this paper we consider high-order centered finite difference approximations of hyperbolic conserv...
This thesis consists of an introduction and five papers concerning different numerical and mathemati...
A common perspective on the numerical solution of the equation Euler equations for shock physics is ...
AbstractWe analyze an Eulerian-Lagrangian description of filtered incompressible fluid equations. A ...
In this thesis we are interested in numerically solving conservation laws with high-order finite vol...
This thesis aims to assist the development of a multiblock implicit Navier-Stokes code for hyperson...
This thesis contributes to shock-capturing and high-order computational fluid dynamics methods. We a...
We present an overview of the most common numerical solution strategies for the incompressible Navie...
Nowadays, in spite of disadvantages of turbulence closure models for RANS (Reynolds Averaged Navier-...
We develop a shock- and interface-capturing numerical method that is suitable for the simulation of ...
This work deals with discretizing viscous fluxes in the context of unstructured data based finite vo...
The numerics of hyperbolic conservation laws, e.g., the Euler equations of gas dynamics, shallow wat...