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1. Viscous fluid flow [2022]
 White, Frank M., author.
 Fourth edition.  New York, NY : McGraw Hill, LLC, [2022]
 Description
 Book — xxii, 522 pages : illustrations ; 28 cm
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ME351A01, ME351A01
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 ME351A01  Fluid Mechanics
 Instructor(s)
 Kshitij Ghormode
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Beverley McKeon
2. Fluid mechanics [2016]
 Kundu, Pijush K., author.
 Sixth edition.  London : Academic Press : Elsevier, [2016]
 Description
 Book — xxiv, 921 pages : illustrations ; 25 cm
 Summary

 1. Introduction 2.Cartesian Tensors
 3. Kinematics 4.Conservation Laws
 5. Vorticity Dynamics
 6. Computational Fluid Dynamics
 7. Ideal Flow
 8. Gravity Waves
 9. Laminar Flow
 10. Boundary Layers and Related Topics
 11. Instability
 12. Turbulence
 13. Geophysical Fluid Dynamics
 14. Aerodynamics
 15. Compressible Flow
 16. Introduction to Biofluid Mechanics (online only) A. Conversion Factors, Constants, Fluid Properties B. Mathematical Tools and Resources C. Founders of Modern Fluid Dynamics D. Visual Resources Index.
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QA901 .K86 2016  Unknown 2hour loan 
CEE262A01, ME351A01, ME351A01
 Course
 CEE262A01  Hydrodynamics
 Instructor(s)
 Oliver Fringer
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 ME351A01  Fluid Mechanics
 Instructor(s)
 Kshitij Ghormode
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Beverley McKeon
3. Viscous fluid flow [2006]
 White, Frank M.
 3rd ed.  New York, NY : McGrawHill Higher Education, c2006.
 Description
 Book — xxi, 629 p. : ill. ; 24 cm.
 Summary

 1 Preliminary Concepts 2 Fundamental Equations of Compressible Viscous Flow 3 Solutions of the Newtonian ViscousFlow Equations 4 Laminar Boundary Layers 5 The Stability of Laminar Flows 6 Incompressible Turbulent Mean Flow 7 Compressible Boundary Layer Flow Appendices A Transport Properties of Various Newtonian Fluids B Equations of Motion of Incompressible Newtonian Fluids in Cylindrical and Spherical Coordinates C A RungeKutta Subroutine for N Simultaneous Differential Equations Bibliography Index.
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QA929 .W48 2006  Unknown 4hour loan 
QA929 .W48 2006  Unknown 4hour loan 
ME351A01, ME351A01
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Kshitij Ghormode
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Beverley McKeon
4. Incompressible flow [2005]
 Panton, Ronald L. (Ronald Lee), 1933
 3rd ed.  Hoboken, N.J. : J. Wiley, c2005.
 Description
 Book — xvi, 821 p. : ill. ; 25 cm.
 Summary

 Preface.Preface to the Second Edition.Preface to the First Edition
 .1. Continuum Mechanics
 .2. Thermodynamics
 .3. Vector Calculus and Index Notation
 .4. Kinematics of Local Fluid Motion
 .5. Basic Laws
 .6. Newtonian Fluids and the NavierStokes Equations
 .7. Some Incompressible Flow Patterns
 .8. Dimensional Analysis
 .9. Compressible Flow
 .10. Incompressible Flow
 .11. Some Solutions of the NavierStokes Equations
 .12. Stream Functions and the Velocity Potential
 .13. Vorticity Dynamics
 .14. Flows at Moderate Reynolds Numbers
 .15. Asymptotic Analysis Methods
 .16. Characteristics of HighReynoldsNumber Flow
 .17. Kinematic Decomposition of Flow Fields
 .18. Ideal Flows in a Plane
 .19. Axisymmetric and ThreeDimensional Ideal Flows
 .20. Boundary Layers
 .21. LowReynoldsNumbers Flows
 .22. Lubrication Approximation
 .23. Surface Tension Effects
 .24. Microscale Effects
 .25. Introduction to Stability and Transition
 .26. Introduction to Turbulent Flow.Appendix A: Properties of Fluids.Appendix B: Differential Operations in Cylindrical and Spherical Coordinates.Appendix C: Basic Equations in Rectangular, Cylindrical, and Spherical Coordinates.Appendix D: Streamfunction Relations in Rectangular, Cylindrical, and Spherical Coordinates.Appendix E: Computer Code for Entrance Flow into a Cascade.Appendix F: Computer Code for BoundaryLayer Analysis.References.Index.
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CHEMENG30001, CME330 01, ME351A01, ME351A01
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 CHEMENG30001  Applied Mathematics in the Chemical and Biological Sciences
 Instructor(s)
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 Course
 CME330 01  Applied Mathematics in the Chemical and Biological Sciences
 Instructor(s)
 Eric Shaqfeh
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
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 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
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5. Fluid mechanics [2000]
 Mekhanika sploshnykh sred. English
 Landau, L. D. (Lev Davidovich), 19081968.
 2nd English ed., rev.  Oxford ; Boston, MA : ButterworthHeinemann, 2000.
 Description
 Book — xiii, 539 p. : ill. ; 25 cm.
Engineering Library (Terman)
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QA901 .L283 2000  Unknown 4hour loan 
ME351A01, ME351A01
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 ME351A01  Fluid Mechanics
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6. An introduction to fluid dynamics [1967]
 Batchelor, G. K. (George Keith)
 1st Cambridge Mathematical Library ed.  Cambridge, U.K. ; New York, NY : Cambridge University Press, 2000.
 Description
 Book — xviii, 615 p., 24 p. of plates : ill. ; 23 cm.
 Summary

 Preface
 Conventions and notation
 1. The physical properties of fluids
 2. Kinematics of the flow field
 3. Equations governing the motion of a fluid
 4. Flow of a uniform incompressible viscous fluid
 5. Flow at large Reynolds number: effects of viscosity
 6. Irrotational flow theory and its applications
 7. Flow of effectively inviscid liquid with vorticity
 Appendices.
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On reserve: Ask at Engineering circulation desk  
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QA911 .B328 2000  Unknown 4hour loan 
ME351A01, ME351A01
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 ME351A01  Fluid Mechanics
 Instructor(s)
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 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
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7. Elementary fluid dynamics [1990]
 Acheson, David, 1946
 Oxford : Clarendon Press ; New York : Oxford University Press, 1990.
 Description
 Book — ix, 397 p. : ill. ; 22 cm.
 Summary

 Introduction
 Elementary viscous flow
 Waves
 Classical aerofoil theory
 Vortex motion
 The NavierStokes equations
 Very viscous flow
 Boundary layers
 Instability
 Appendix
 hints and answers for exercises
 Bibliography
 Index.
 (source: Nielsen Book Data)
 Part 1 Introduction: equations of motion for an ideal fluid
 vorticity  irrotational flow
 the vorticity equation
 steady flow past a fixed wing. Part 2 Elementary viscous flow: the equations of viscous flow
 the diffussion of vorticity
 flow with circular streamlines
 the convection and diffusion of vorticity. Part 3 Waves: surface waves on deep water
 dispersion  group velocity
 surface tension effects  capillary waves
 effects of finite depth
 hydraulic jumps and shock waves. Part 4 Classical aerofoil theory: velocity potential and stream function
 irrotational flow past a circular cylinder
 conformal mapping
 Blasius's theorem
 the KuttaJoukowski lift theorem
 D'Alembert's paradox. Part 5 Vortex motion: Kelvin's circulation theorem
 the Helmholtz vortex theorems
 axisymmetric flow
 viscous vortices  the PrandtlBatchelor theorem. Part 6 The navierstokes equations: Cauchy's equation of motion
 a Newtonian viscous fluid  the Navierstokes equations. Part 7 Very viscous flow: low Reynolds number flow past a sphere
 flow in a HeleShaw cell. Part 8 Boundary layers: Prandtl's paper
 high Reynolds number flow in a converging/diverging channel. Part 9 Instability: the Reynolds experiment
 KelvinHelmholtz instability
 centrifugal instability. (Part Contents).
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Stacks  
TA357 .A276 1990  Available 4hour loan 
ME351A01, ME351A01
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Kshitij Ghormode
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Beverley McKeon
8. An Album of fluid motion [1982]
 Van Dyke, Milton.
 Stanford, California : Parabolic Press, 1982.
 Description
 Book — 176 p. : ill. ; 28 cm.
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Engineering Library (Terman)
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On reserve: Ask at Engineering circulation desk  
TA357 .V35  Unknown 4hour loan 
TA357 .V35  Unknown 4hour loan 
TA357 .V35 1982  Unknown 4hour loan 
TA357 .V35 1982  Unknown 4hour loan 
TA357 .V35 1982  Unknown 4hour loan 
ME351A01, ME351A01
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Kshitij Ghormode
 Course
 ME351A01  Fluid Mechanics
 Instructor(s)
 Beverley McKeon