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A primer on fluid mechanics with applications

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	A primer on fluid mechanics with applications/ by Sudhir Ranjan Jain, Bhooshan S. Paradkar, Shashikumar M. Chitre.
作者:	Jain, Sudhir Ranjan.
其他作者:	Chitre, Shashikumar M.
出版者:	Cham :Springer International Publishing : : 2022.,
面頁冊數:	xviii, 279 p. :ill., digital ; : 24 cm.;
Contained By:	Springer Nature eBook
標題:	Fluid mechanics. -
電子資源:	https://doi.org/10.1007/978-3-031-20487-6
ISBN:	9783031204876

A primer on fluid mechanics with applications
Jain, Sudhir Ranjan.

A primer on fluid mechanics with applications[electronic resource] /by Sudhir Ranjan Jain, Bhooshan S. Paradkar, Shashikumar M. Chitre. - Cham :Springer International Publishing :2022. - xviii, 279 p. :ill., digital ;24 cm.

Introduction -- Fluid Equations from Kinetic Theory -- Vorticity -- Potential Flows in Two Dimensions -- Viscous Flow -- Low Reynolds Number Flows -- Physiological Hydrodynamics -- Water Waves -- Magnetohydrodynamics -- Tensor Virial Theorem and Applications -- Stability Problems in Hydrodynamics and Hydromagnetics -- Shock Waves -- Astrophysical Fluid Mechanics -- An Introduction to Classical Turbulence -- Superfluid Hydrodynamics and Quantum Turbulence.

This textbook is a pedagogic introduction to a number of phenomena employing fluid mechanics. Beginning with basic concepts and conservation laws for neutral and charged fluids, the authors apply and develop them to understand aerodynamics, locomotion of micro-organisms, waves in air and water, shock waves, hydrodynamic and hydromagnetic instabilities, stars and black holes, blood flow in humans, and superfluids. The approach is to consider various striking topics on fluid mechanics, without losing necessary mathematical rigor. The book balances the qualitative explanations with formal treatment, in a compact manner. A special focus is given to the important and difficult subject of turbulence and the book ends with a discussion on turbulence in quantum fluids. The textbook is dotted by a number of illustrative examples, mostly from real life, and exercises. The textbook is designed for a one semester course and addresses students at undergraduate and graduate level in physics or engineering, who want to research in the fields as diverse as aeronautics, meteorology, cosmology, biomechanics, and mathematical physics. It is requested knowledge of an undergraduate level course on mathematical methods to better understand the topics presented here.

ISBN: 9783031204876

Standard No.: 10.1007/978-3-031-20487-6doiSubjects--Topical Terms:

555551
Fluid mechanics.

LC Class. No.: TA357 / .J35 2022

Dewey Class. No.: 620.106

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505 0 $a Introduction -- Fluid Equations from Kinetic Theory -- Vorticity -- Potential Flows in Two Dimensions -- Viscous Flow -- Low Reynolds Number Flows -- Physiological Hydrodynamics -- Water Waves -- Magnetohydrodynamics -- Tensor Virial Theorem and Applications -- Stability Problems in Hydrodynamics and Hydromagnetics -- Shock Waves -- Astrophysical Fluid Mechanics -- An Introduction to Classical Turbulence -- Superfluid Hydrodynamics and Quantum Turbulence.
520 $a This textbook is a pedagogic introduction to a number of phenomena employing fluid mechanics. Beginning with basic concepts and conservation laws for neutral and charged fluids, the authors apply and develop them to understand aerodynamics, locomotion of micro-organisms, waves in air and water, shock waves, hydrodynamic and hydromagnetic instabilities, stars and black holes, blood flow in humans, and superfluids. The approach is to consider various striking topics on fluid mechanics, without losing necessary mathematical rigor. The book balances the qualitative explanations with formal treatment, in a compact manner. A special focus is given to the important and difficult subject of turbulence and the book ends with a discussion on turbulence in quantum fluids. The textbook is dotted by a number of illustrative examples, mostly from real life, and exercises. The textbook is designed for a one semester course and addresses students at undergraduate and graduate level in physics or engineering, who want to research in the fields as diverse as aeronautics, meteorology, cosmology, biomechanics, and mathematical physics. It is requested knowledge of an undergraduate level course on mathematical methods to better understand the topics presented here.
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