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: Complex Fluids: The Physics of EmulsionsComplex Fluids: The Physics of Emulsions
by - arXiv
These lectures start with the mean field theory for a symmetric binary fluid mixture, addressing interfacial tension, the stress tensor, and the equations of motion (Model H). We then consider the phase separation kinetics of such a mixture.
(7399 views)
Book cover: Computational Turbulent Incompressible FlowComputational Turbulent Incompressible Flow
by - Springer
In this book we address mathematical modeling of turbulent fluid flow, and its many mysteries that have haunted scientist over the centuries. We approach these mysteries using a synthesis of computational and analytical mathematics.
(13655 views)
Book cover: An Introduction to the Mechanics of FluidsAn Introduction to the Mechanics of Fluids
by - Longmans, Green
In writing this book, while preserving the usual rigour, the endeavour has been made to impart to it by the character of the illustrations and examples, a modern and practical flavour which will render it more widely useful. The calculus is not used.
(10030 views)
Book cover: Lecture notes in fluid mechanics: From basics to the millennium problemLecture notes in fluid mechanics: From basics to the millennium problem
by - 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.
(11222 views)