Logo

The Theory of Rotating Fluids

Small book cover: The Theory of Rotating Fluids

The Theory of Rotating Fluids
by

Publisher: Breukelen Press
ISBN/ASIN: 0962699802
ISBN-13: 9780962699801
Number of pages: 352

Description:
The author's intention was to provide a basic 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, if not all, the areas of application.

Home page url

Download or read it online for free here:
Read online
(online preview)

Similar books

Book cover: An Introduction to Theoretical Fluid DynamicsAn Introduction to Theoretical Fluid Dynamics
by - New York University
This course will deal with a mathematical idealization of common fluids. 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 1, 2, or 3 dimensions.
(7549 views)
Book cover: Statistical Mechanics of Two-dimensional and Geophysical FlowsStatistical Mechanics of Two-dimensional and Geophysical Flows
by - arXiv
The theoretical study of the self-organization of two-dimensional and geophysical turbulent flows is addressed based on statistical mechanics methods. This review is a self-contained presentation of classical and recent works on this subject.
(8144 views)
Book cover: A Practical Introduction to Numerical HydrodynamicsA Practical Introduction to Numerical Hydrodynamics
by - Leiden University
An introduction to the field of numerical hydrodynamics. It will give you some insight in what is involved in such calculations. Numerical hydrodynamics is used in many parts of astrophysics. The applications we consider in this exercise are stellar.
(14414 views)
Book cover: Exploring the Biofluiddynamics of Swimming and FlightExploring the Biofluiddynamics of Swimming and Flight
by - Wageningen University
Many organisms move through water or air in order to survive and reproduce. It is useful to analyze fluid motion as a collection of vortices: vortices interact with the moving organism, interact with each other, and evolve independently in time.
(7138 views)