eBook Fundamental Mechanics of Fluids: Solutions Manual download
by Iain George Currie
Author: Iain George Currie
Publisher: McGraw-Hill Inc.,US; 2nd edition edition (December 1, 1993)
ePub: 1627 kb
Fb2: 1332 kb
Other formats: mbr docx txt lrf
Category: Math Sciences
Part 3: viscous flows of incompressible fluids; exact solutions; low-Reynolds-Number solutions; boudary layers; buoyancy-driven flows
Part 3: viscous flows of incompressible fluids; exact solutions; low-Reynolds-Number solutions; boudary layers; buoyancy-driven flows. Part 4: compressible flow of inviscid fluids; shock waves; one-dimensional flows; multi-dimensional flows. Learn about new offers and get more deals by joining our newsletter.
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Filling that void for both students and professionals working in different branches of engineering, this versatile instructional resource comprises five flexible, self-contained sections:, Governing Equations deals with the derivation of the basic conservation laws, flow kinematics, and some basic theorems of fluid mechanics. Ideal-Fluid Flow covers two-.
Illustrates basic equations and strategies used to analyze fluid dynamics, mechanisms, and behavior, and offers solutions to fluid flow dilemmas encountered in common engineering applications. Download (pdf, 6. 9 Mb) Donate Read.
Fundamental Mechanics of Fluids book.
Viscous Flows of Incompressible Fluids discusses exact solutions . He has taught fluid mechanics at the undergraduate and graduate levels for many years
Viscous Flows of Incompressible Fluids discusses exact solutions, low-Reynolds-number approximations, boundary-layer theory, and buoyancy-driven flows. Compressible Flow of Inviscid Fluids addresses shockwaves as well as one- and multidimensional flows. He has taught fluid mechanics at the undergraduate and graduate levels for many years.
Many excellent books exist that treat special areas of ﬂuid mechanics such as ideal-ﬂuid ﬂow or boundarylayer theory.
This book has a unique place among the existing fluid mechanics textbooks.
4 r Problem . Substituting the assumed form of solution into Eq.