Author: Publisher:
ISBN:
Category : Aeronautics
Languages : en
Pages : 646
Book Description
AIAA 83-0204 - AIAA 83-0309
Author: Computational Fluid Dynamics
Author: Proceedings of the ... Congress of the International Council of the Aeronautical Sciences
Author: International Council of the Aeronautical Sciences. CongressPublisher:
ISBN:
Category : Aeronautics
Languages : en
Pages : 1174
Book Description
La Recherche Aérospatiale
Author: Advances in Aeronautical Sciences; Proceedings
Author: International Council of the Aeronautical SciencesPublisher:
ISBN:
Category : Aeronautics
Languages : en
Pages : 912
Book Description
Proceedings of the Fourth GAMM-conference on Numerical Methods in Fluid Mechanics
Author: Henri ViviandPublisher:
ISBN:
Category : Fluid mechanics
Languages : en
Pages : 360
Book Description
AGARD Conference Proceedings
Author: North Atlantic Treaty Organization. Advisory Group for Aerospace Research and DevelopmentPublisher:
ISBN:
Category : Aerodynamics
Languages : en
Pages : 552
Book Description
Three-dimensional, Time-dependent, Compressible, Turbulent, Integral Boundary-layer Equations in General Curvilinear Coordinates and Their Numerical Solution
Author: Timothy Wade SwaffordPublisher:
ISBN:
Category : Boundary layer
Languages : en
Pages : 300
Book Description
A method is presented for computing three-dimensional, time-dependent, compressible, turbulent boundary layers in nonorthogonal curvilinear coordinates. An integral method is employed in the interest of computational speed and because the three-dimensional method is an extension of an existing two-dimensional method. After presenting a detailed derivation of the integral form of the boundary-layer equations, the necessary auxiliary relations are given along with the relationships between integral lengths expressed in streamline and nonorthogonal coordinates. A time dependent approach is used to account for time accuracy (if desired) and to provide a method that is compatible with the surface grid used by an inviscid solver for use in viscous-inviscid interaction calculations. The equations are solved using a Runge-Kutta scheme with local time stepping to accelerate convergence. Stability and convergence of the numerical scheme are examined for various space differences compared with measurements and with computations of previous investigators.
Author: 
Author: