Transport Phenomena.pdf

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£ ^ , д..._ а -.. > .„_. . _-y -,„...— JOHN WILEY & SONS, ING. New York Chichester Weinheim Brisbane Singapore Toronto http://www.wiley.com/college/bird ISBN 0-471-41077-5 90000>
Page 1: Phenomena Second Edition ,cro о Ma
Page 5 and 6: Acquisitions Editor Wayne Anderson
Page 7 and 8: iv Preface e Fourier analysis of tu
Page 9 and 10: vi Contents Ex. 4.1-2 Unsteady Lami
Page 11 and 12: viii Contents §11.5 Dimensional An
Page 13 and 14: x Contents §19.2 Summary of the Mu
Page 15 and 16: xii Contents §A.3 Tensor Operation
Page 17 and 18: 2 Chapter 0 The Subject of Transpor
Page 26 and 27: Chapter 1 Viscosity and the Mechani
Page 28 and 29: §1.1 Newton's Law of Viscosity (Mo
Page 30 and 31: §1.1 Newton's Law of Viscosity (Mo
Page 32 and 33: §1.2 Generalization of Newton's La
Page 34 and 35: §1.2 Generalization of Newton's La
Page 36 and 37: Flow v z (r) §1.3 Pressure and Tem
Page 38 and 39: §1.4 Molecular Theory of the Visco
Page 46 and 47: §1.6 Viscosity of Suspensions and
Page 48 and 49: §1.6 Viscosity of Suspensions and
Page 50 and 51: §1.7 Convective Momentum Transport
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Problems 37 Table 1.7-2 Summary of
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Problems 39 (с) Obtain the mean ki
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§2.1 Shell Momentum Balances and B
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§2.2 Flow of a Falling Film 43 obt
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§2.2 Flow of a Falling Film 45 Vel
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§2.2 Flow of a Falling Film 47 Rey
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§2.3 Flow Through a Circular Tube
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§2.3 Flow Through a Circular Tube
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To check whether the flow is lamina
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§2.4 Flow Through an Annulus 55 In
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§2.5 Flow of Two Adjacent Immiscib
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.,=4-1 -K •i §2.6 Creeping Flow
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§2.6 Creeping Flow Around a Sphere
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2В.1 Problems 63 Different choice
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Problems 65 as shown in Fig. 2B.6.
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Problems 67 (a) Write down the expr
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Problems 69 Parabolic velocity - di
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Problems 71 s = downstream distance
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Problems 73 2D.1 2D.2 (b) By making
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Chapter 3 The Equations of Change f
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§3.1 The Equation of Continuity 77
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§3.2 The Equation of Motion 79 Fig
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§3.3 THE EQUATION OF MECHANICAL EN
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§3.5 The Equations of Change in Te
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§3.5 The Equations of Change in Te
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§3.6 Use of the Equations of Chang
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§3.7 Dimensional Analysis of the E
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concentric cylinder 4.500 cm in dia
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Problems 107 Fluid with viscosity /
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Problems 109 I Fluid in (d) Write o
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Problems 111 the equations of chang
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Problems 113 in which e is a third-
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§4.1 Time-Dependent Flow of Newton
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§4.2 Solving Flow Problems Using a
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Table 4.2-1 Equations for the Strea
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§4.2 Solving Flow Problems Using a
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§4.3 Flow of Inviscid Fluids by Us
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§4.4 Flow near Solid Surfaces by B
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Problems 141 3. What happens in Exa
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Problems 143 8(t 3 ) 8(t 2 ) Increa
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Problems 145 / / I I / / I I / / I
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Problems 147 and phase. The amplitu
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Problems 149 in which e, the porosi
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Problems 151 Fig. 4D.3. Rotating di
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Velocity Distributions in Turbulent
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§5.1 Comparisons of Laminar and Tu
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§5.2 Time-Smoothed Equations of Ch
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§5.3 The Time-Smoothed Velocity Pr
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§5.3 The Time-Smoothed Velocity Pr
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§5.4 Empirical Expressions for the
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§5.5 Turbulent Flow in Ducts 165 (
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§5.5 Turbulent Flow in Ducts 167 I
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§5.6 Turbulent Flow in Jets 169 Ci
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§5.6 Turbulent Flow in Jets 171 in
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Problems 173 5A.2 Velocity distribu
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Problems 175 Measured velocity prof
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Chapter 6 Interphase Transport in I
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§6.2 Friction Factors for Flow in
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56.3 FRICTION FACTORS FOR FLOW AROU
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§6.3 Friction Factors for Flow aro
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§6.4 Friction Factors for Packed C
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§6.4 Friction Factors for Packed C
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Problems 193 7. Discuss the flow of
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For turbulent flow, an approximate
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Chapter 7 Macroscopic Balances for
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§7.1 The Macroscopic Mass Balance
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§7.2 The Macroscopic Momentum Bala
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§7.4 The Macroscopic Mechanical En
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§7.5 Estimation of the Viscous Los
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§7.5 Estimation of the Viscous Los
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§7.6 Use of the Macroscopic Balanc
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§7.8 Derivation of the Macroscopic
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§7.8 Derivation of the Macroscopic
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Problems 225 7A.5 Force on a U-bend
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Problems 227 Duct I Duct II H, = 4
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Problems 229 (с) Combine the resul
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Chapter 8 Polymeric Liquids §8.1 E
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3.1 Examples of the Behavior of Pol
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§8.1 Examples of the Behavior of P
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§8.2 Rheometry and Material Functi
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§8.2 Rheometry and Material Functi
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§8.3 Non-Newtonian Viscosity and t
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§8.3 Non-Newtonian Viscosity and t
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§8.4 Elasticity and the Linear Vis
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§8.4 Elasticity and the Linear Vis
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§8.5 The Corotational Derivatives
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§8.5 The Corotational Derivatives
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-.6 MOLECULAR THEORIES FOR POLYMERI
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§8.6 Molecular Theories for Polyme
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.6 Molecular Theories for Polymeric
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Problems 259 (b) Verify that the re
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Problems 261 8C.1 The cone-and-plat
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Part Two Energy Transport 263
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266 Chapter 9 Thermal Conductivity
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Chapter 10 Shell Enemy Balances and
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292 Chapter 10 Shell Energy Balance
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334 Chapter 11 The Equations of Cha
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Table 11.4-1 Equations of Change fo
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Chapter II More Than One Independen
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376 Chapter 12 Temperature Distribu
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Chapter 14 Interphase Transport in
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424 Chapter 14 Interphase Transport
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Table 14.2-1 Asymptotic Results for
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