This paper combines a state-of-the-art method for solving the preconditioned compressible Navier–Stokes equations accurately and efficiently for a wide range of the Mach number with an immersed-boundary approach which allows one to use Cartesian grids for arbi- trarily complex geometries. The method is validated versus well documented test problems for a wide range of the Reynolds and Mach numbers. The numerical results demonstrate the efficiency and versatility of the proposed approach as well as its accuracy, from incom- pressible to supersonic flow conditions, for moderate values of the Reynolds number. Further improvements, obtained via local grid refinement or non-linear wall functions, can render the proposed approach a formidable tool for studying complex three-dimensional flows of industrial interest.
An immersed-boundary method for compressible viscous flows / DE PALMA, Pietro; DE TULLIO, Marco Donato; Pascazio, Giuseppe; Napolitano, Michele. - In: COMPUTERS & FLUIDS. - ISSN 0045-7930. - 35:7(2006), pp. 693-702. [10.1016/j.compfluid.2006.01.004]
An immersed-boundary method for compressible viscous flows
DE PALMA, Pietro;DE TULLIO, Marco Donato;PASCAZIO, Giuseppe;Napolitano, Michele
2006-01-01
Abstract
This paper combines a state-of-the-art method for solving the preconditioned compressible Navier–Stokes equations accurately and efficiently for a wide range of the Mach number with an immersed-boundary approach which allows one to use Cartesian grids for arbi- trarily complex geometries. The method is validated versus well documented test problems for a wide range of the Reynolds and Mach numbers. The numerical results demonstrate the efficiency and versatility of the proposed approach as well as its accuracy, from incom- pressible to supersonic flow conditions, for moderate values of the Reynolds number. Further improvements, obtained via local grid refinement or non-linear wall functions, can render the proposed approach a formidable tool for studying complex three-dimensional flows of industrial interest.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.