Logo

Solution Methods In Computational Fluid Dynamics

Small book cover: Solution Methods In Computational Fluid Dynamics

Solution Methods In Computational Fluid Dynamics
by

Publisher: NASA
Number of pages: 90

Description:
Implicit finite difference schemes for solving two dimensional and three dimensional Euler and Navier-Stokes equations will be addressed. The methods are demonstrated in fully vectorized codes for a CRAY type architecture. We shall concentrate on the Beam and Warming implicit approximate factorization algorithm in generalized coordinates.

Download or read it online for free here:
Download link
(1.1MB, PDF)

Similar books

Book cover: Using Multiscale Norms to Quantify Mixing and TransportUsing Multiscale Norms to Quantify Mixing and Transport
by - arXiv
Mixing is relevant to many areas of science and engineering, including the pharmaceutical and food industries, oceanography, atmospheric sciences, etc. In all these situations one goal is to improve the degree of homogenisation of a substance.
(5660 views)
Book cover: Fluid Flow at Branching JunctionsFluid Flow at Branching Junctions
by - arXiv
The flow of fluids at branching junctions plays important roles in most biological flow systems. The present paper highlights some key issues related to the flow of fluids at these junctions with special emphasis on the biological flow networks.
(4199 views)
Book cover: Computational Fluid Dynamics: Technologies and ApplicationsComputational Fluid Dynamics: Technologies and Applications
by - InTech
This is a state-of-art reference book in the area of computational fluid dynamics for CFD engineers, scientists, applied physicists and post-graduate students. The book also presents new and innovative CFD research and developments.
(9453 views)
Book cover: Liquid Layers, Capillary Interfaces and Floating BodiesLiquid Layers, Capillary Interfaces and Floating Bodies
by - Leipzig University
In these notes we study liquid layers, capillary interfaces and floating bodies. Leading term in the associated equilibrium equation for the interface is the mean curvature. In the case of liquid layers no volume constraint or contact angle occur.
(2301 views)