Higher-order compact schemes for numerical simulation of incompressible flows
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Higher-order compact schemes for numerical simulation of incompressible flows

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Published by Institute for Computer Applications in Science and Engineering, NASA Langley Research Center, National Technical Information Service, distributor in Hampton, VA, Springfield, Va .
Written in English


Book details:

Edition Notes

Other titlesHigher order compact schemes for numerical simulation of incompressible flows.
StatementRobert V. Wilson and Ayodeji O. Demuren, Mark Carpenter.
SeriesICASE report -- no. 98-13., [NASA contractor report] -- NASA/CR-1998-206922., NASA contractor report -- NASA CR-206922.
ContributionsDemuren, A. O., Carpenter, Mark., Institute for Computer Applications in Science and Engineering.
The Physical Object
FormatMicroform
Pagination1 v.
ID Numbers
Open LibraryOL17597302M
OCLC/WorldCa41106596

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  Higher-Order Compact Schemes for Numerical Simulation of Incompressible Flows, Part II: Applications Wilson, Robert V.; Demuren, Ayodeji O. Abstract. Publication: Numerical Heat Transfer Part B - Fundamentals. Pub Date: March Cited by: Higher-Order Compact Schemes for Numerical Simulation of Incompressible Flows Robert V. Wilson and Ayodeji O. Demuren Old Dominion University Mark Carpenter NASA Langley Research Center Institute for Computer Applications in Science and Engineering NASA Langley Research Center Hampton, VA Operated by Universities Space Research Association. (). HIGHER-ORDER COMPACT SCHEMES FOR NUMERICAL SIMULATION OF INCOMPRESSIBLE FLOWS, PART II: APPLICATIONS. Numerical Heat Transfer, Part B: Fundamentals: Vol. 39 Cited by: A higher order accurate numerical procedure has been developed for solving incompressible Navier-Stokes equations for 2D or 3D fluid flow problems.

Request PDF | HIGHER-ORDER COMPACT SCHEMES FOR NUMERICAL SIMULATION OF INCOMPRESSIBLE FLOWS, PART II: APPLICATIONS | A higher-order-accurate numerical procedure, developed for solving. A higher order accurate numerical procedure has been developed for solving incompressible Navier-Stokes equations for 2D or 3D fluid flow problems. It is based on low-storage Runge-Kutta schemes for temporal discretization and fourth and sixth order compact finite-difference schemes for . A higher order accurate numerical procedure has been developed for solving incompressible Navier-Stokes equations for 2D or 3D fluid flow problems. It is based on low-storage Runge-Kutta schemes for temporal discretization and fourth and sixth order compact finite-difference schemes for spatial discretization. The particular difficulty of satisfying the divergence-free velocity field required. The numerical simulation of 2D unsteady, incompressible shear flow past square cylinder with an angle of incidence (α = 45°) is carried out in this paper. Simulations are performed using ψ-ω formulation of Navier-Stokes equations on compact uniform grid. Higher Order Compact (HOC) formulation is used to discretize the governing by: 2.

In this paper, a finite difference code for Direct and Large Eddy Simulation (DNS/LES) of incompressible flows is presented. This code is an intermediate tool between fully spectral Navier–Stokes solvers (limited to academic geometry through Fourier or Chebyshev representation) and more versatile codes based on standard numerical schemes (typically only second-order accurate).Cited by: Higher-order compact schemes for numerical simulation of incompressible flows Author: Robert V Wilson ; A O Demuren ; Mark H Carpenter ; Institute for .   In this paper, a class of compact higher-order gas-kinetic schemes (GKS) with spectral-like resolution will be presented. Based on the high-order gas evolution model, both the flux function and conservative flow variables in GKS can be evaluated explicitly from the time-accurate gas distribution function at a cell by: 8.   This book consists of 37 articles dealing with simulation of incompressible flows and applications in many areas. It covers numerical methods and algorithm developments as well as applications in aeronautics and other areas. It represents the state of the art in the field. Contents: Navier–Stokes Solvers; Projection Methods; Finite Element.