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Central Library - Vidyasagar University

“Education does not only mean learning, reading, writing, and arithmetic,

it should provide a comprehensive knowledge”

-Ishwarchandra Vidyasagar


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Introduction to Computational Fluid Dynamics [ electronic resource ] / by Pradip Niyogi, S. K. Chakrabartty and M. K. Laha.

By: Niyogi, Pradip.
Contributor(s): Chakrabartty, S. K [joint author] | Laha, M. K [joint author].
Material type: TextTextPublisher: Pearson, 2006ISBN: 9789332501324 ( e-book ).Subject(s): MathematicsGenre/Form: Electronic booksOnline resources: https://ebookcentral.proquest.com/lib/vidyasagar/detail.action?docID=5125213 View to click Summary: Introduction to Computational Fluid Dynamics is a self-contained introduction to a new subject, arising through the amalgamation of classical fluid dynamics and numerical analysis supported by powerful computers. Written in the style of a text book for advanced level B.Tech, M.Tech and M.Sc. students of various science and engineering disciplines. It introduces the reader to finite-difference and finite-volume methods for studying and analyzing linear and non-linear problems of fluid flow governed by inviscid incompressible and compressible Euler equations as also incompressible and compressible viscous flows governed by boundary-layer and Navier-Stokes equations. Simple turbulence modelling has been presented.
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Introduction to Computational Fluid Dynamics is a self-contained introduction to a new subject, arising through the amalgamation of classical fluid dynamics and numerical analysis supported by powerful computers. Written in the style of a text book for advanced level B.Tech, M.Tech and M.Sc. students of various science and engineering disciplines. It introduces the reader to finite-difference and finite-volume methods for studying and analyzing linear and non-linear problems of fluid flow governed by inviscid incompressible and compressible Euler equations as also incompressible and compressible viscous flows governed by boundary-layer and Navier-Stokes equations. Simple turbulence modelling has been presented.

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