An Introduction to Theoretical Fluid Dynamics
by Stephen Childress
Publisher: New York University 2008
Number of pages: 177
This course will deal with a mathematical idealization of common fluids such as air or water. The main idealization is embodied in the notion of a continuum and our 'fluids' will generally be identified with a certain connected set of points in RN, where we will consider dimension N to be 1, 2, or 3.
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by Harvey Philip Greenspan - Breukelen Press
The author's intention was to provide a foundation for the support and promotion of research in rotating fluids. The text concentrates on those topics which the author considers fundamental, of central importance to most the areas of application.
by T. H. Pulliam - NASA
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.
by John V. Wehausen, Edmund V. Laitone - Springer
Since its first publication this article has been an inspirational resource for students and researchers in the various fields of science and engineering. This may be attributed to its encyclopedic scope and to the scholarly efforts of the authors.
by Laurent Schoeffel - arXiv
These lecture notes have been prepared as a first course in fluid mechanics up to the presentation of the millennium problem listed by the Clay Mathematical Institute. Our primary goal is to debunk this beautiful problem as much as possible.