Author: Karl P. LawrencePublisher:
ISBN:
Category : Boundary layer
Languages : en
Pages : 0
Book Description
Computation of Unsteady Viscous Incompressible Flow Around an Obliquely Oscillating Circular Cylinder Using a Parallelized Finite Difference Algorithm
Author: Karl P. LawrencePublisher:
ISBN:
Category : Boundary layer
Languages : en
Pages : 0
Book Description
Computation of Viscous Incompressible Flows
Author: Accurate Computation of Free Surface Flow with an Oscillating Circular Cylinder Based on a Viscous Incompressible Two-fluid Model
Author: Larisa MironovaPublisher:
ISBN:
Category : Computational fluid dynamics
Languages : en
Pages : 602
Book Description
Applied Mechanics Reviews
Author: Master's Theses Directories
Author: Publisher:
ISBN:
Category : Dissertations, Academic
Languages : en
Pages : 316
Book Description
"Education, arts and social sciences, natural and technical sciences in the United States and Canada".
Scientific and Technical Aerospace Reports
Author: Aeronautical Engineering
Author: A Computational Method for Viscous Incompressible Flows
Author: Numerical Calculations of Viscous Compressible Fluid Flow Around a Stationary Cylinder
Author: John G. TrulioPublisher:
ISBN:
Category : Computer programming
Languages : en
Pages : 110
Book Description
This report investigates a numerical calculation of viscous compressible fluid flow around right circular cylinder using AFTON 2P computer code.
A Finite Difference Method for Computing Unsteady, Incompressible, Laminar Boundary-layer Flows
Author: Charles Luh-Sun FarnPublisher:
ISBN:
Category : Boundary layer
Languages : en
Pages : 0
Book Description
A finite difference method for computing velocity and temperature profiles of an unsteady, incompressible, laminar boundary layer around a two-dimensional cylinder of arbitrary cross section is developed. Blowing or suction may be present on the wall of the cylinder. The thermal boundary condition at the wall may be either specified wall temperature or specified heat flux at the wall. The governing finite difference equations are explicit, the velocity and the temperature at the next time step can be directly computed in terms of those at the current time step. Various errors associated with the finite difference method are studied. Great effort has been made to derive the stability and convergence conditions of the method. The upper bound of the local rounding errors is estimated. Two examples, one oscillation in Blasius flow and the other impulsive start of wedge flow, are given; the numerical results are compared with the existing analytical and experimental results. It is concluded that the present method can be used for the aforementioned computation with high accuracy except at and near a singular point where the singular errors become significant. (Author).