Computational Fluid Dynamics: Technologies and Applications
by Igor V. Minin, Oleg V. Minin
Publisher: InTech 2011
ISBN-13: 9789533071695
Number of pages: 396
Description:
This book is planned to publish with an objective to provide a state-of-art reference book in the area of computational fluid dynamics for CFD engineers, scientists, applied physicists and post-graduate students. Also the aim of the book is the continuous and timely dissemination of new and innovative CFD research and developments.
Download or read it online for free here:
Download link
(39MB, PDF)
Similar books
Topics in dynamics I: Flows
by Edward Nelson - Princeton University Press
Lecture notes for a course on differential equations covering differential calculus, Picard's method, local structure of vector fields, sums and Lie products, self-adjoint operators on Hilbert space, commutative multiplicity theory, and more.
(20587 views)
by Edward Nelson - Princeton University Press
Lecture notes for a course on differential equations covering differential calculus, Picard's method, local structure of vector fields, sums and Lie products, self-adjoint operators on Hilbert space, commutative multiplicity theory, and more.
(20587 views)
Computational Fluid Dynamics
by Hyoung Woo Oh - InTech
This book is intended to serve as a reference text for advanced scientists and research engineers to solve a variety of fluid flow problems using computational fluid dynamics. Chapters are contributed by the practiced experts in the field.
(18372 views)
by Hyoung Woo Oh - InTech
This book is intended to serve as a reference text for advanced scientists and research engineers to solve a variety of fluid flow problems using computational fluid dynamics. Chapters are contributed by the practiced experts in the field.
(18372 views)
An Introduction to Theoretical Fluid Dynamics
by Stephen Childress - 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.
(8639 views)
by Stephen Childress - 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.
(8639 views)
The Theory of Rotating Fluids
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.
(14283 views)
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.
(14283 views)