grantor: University of TorontoA finite-volume solver for the two-dimensional compressible Navier-Stokes equations on unstructured grids is presented. The solver is formulated to operate on any type of grid elements, including triangular and quadrilateral elements. The calculation of viscous fluxes are detailed, and the implementation of the Spalart-Allmaras turbulence model is described. The solver uses a centroid-median dual for the calculation of fluxes, with scalar numerical dissipation, and a Runge-Kutta time marching method. Residual smoothing, local time stepping and agglomeration multigrid are used to accelerate convergence. A wide variety of test cases are presented, including laminar flows, low and high Mach number turbul...
The goal of the present work is the development of a numerical method for compressible viscous flows...
The current thesis presents a novel methodology for solving the Euler and Reynolds-averaged Navier-S...
A vertex-based, finite-volume algorithm has been developed to solve the Reynolds-averaged Navier-Sto...
grantor: University of TorontoA finite-volume solver for the two-dimensional compressible ...
grantor: University of TorontoUnstructured grids are used in numerical models applied to ...
grantor: University of TorontoUnstructured grids are used in numerical models applied to ...
A method of efficiently computing turbulent compressible flow over complex two-dimensional configura...
A novel finite-volume formulation is proposed for unsteady solutions on complex geometries. A comput...
grantor: University of TorontoA two-dimensional Newton-Krylov solver for compressible visc...
grantor: University of TorontoA two-dimensional Newton-Krylov solver for compressible visc...
New 2D and 3D unstructured-grid based flow solvers have been developed for simulating steady compres...
A general purpose unstructured mesh solver for steady-state two-dimensional inviscid and viscous flo...
Abstract: A vertex-based, finite-volume algorithm has been developed to solve the Reynolds-averaged ...
As a part of the Dutch ISNaS project our group and NLR jointly develop a flow solver for compressibl...
The results of a two-dimensional, compressible, Navier-Stokes solver using an unstructured grid with...
The goal of the present work is the development of a numerical method for compressible viscous flows...
The current thesis presents a novel methodology for solving the Euler and Reynolds-averaged Navier-S...
A vertex-based, finite-volume algorithm has been developed to solve the Reynolds-averaged Navier-Sto...
grantor: University of TorontoA finite-volume solver for the two-dimensional compressible ...
grantor: University of TorontoUnstructured grids are used in numerical models applied to ...
grantor: University of TorontoUnstructured grids are used in numerical models applied to ...
A method of efficiently computing turbulent compressible flow over complex two-dimensional configura...
A novel finite-volume formulation is proposed for unsteady solutions on complex geometries. A comput...
grantor: University of TorontoA two-dimensional Newton-Krylov solver for compressible visc...
grantor: University of TorontoA two-dimensional Newton-Krylov solver for compressible visc...
New 2D and 3D unstructured-grid based flow solvers have been developed for simulating steady compres...
A general purpose unstructured mesh solver for steady-state two-dimensional inviscid and viscous flo...
Abstract: A vertex-based, finite-volume algorithm has been developed to solve the Reynolds-averaged ...
As a part of the Dutch ISNaS project our group and NLR jointly develop a flow solver for compressibl...
The results of a two-dimensional, compressible, Navier-Stokes solver using an unstructured grid with...
The goal of the present work is the development of a numerical method for compressible viscous flows...
The current thesis presents a novel methodology for solving the Euler and Reynolds-averaged Navier-S...
A vertex-based, finite-volume algorithm has been developed to solve the Reynolds-averaged Navier-Sto...