Atjaunināt sīkdatņu piekrišanu

Introductory Transport Phenomena [Hardback]

4.56/5 (34 ratings by Goodreads)
(University of Wisconsin-Madison), (University of Wisconsin-Madison), , (University of Wisconsin, Madison)
  • Formāts: Hardback, 784 pages, height x width x depth: 257x211x38 mm, weight: 1520 g
  • Izdošanas datums: 06-Feb-2015
  • Izdevniecība: John Wiley & Sons Inc
  • ISBN-10: 111877552X
  • ISBN-13: 9781118775523
Citas grāmatas par šo tēmu:
  • Hardback
  • Cena: 335,55 €
  • Grāmatu piegādes laiks ir 3-4 nedēļas, ja grāmata ir uz vietas izdevniecības noliktavā. Ja izdevējam nepieciešams publicēt jaunu tirāžu, grāmatas piegāde var aizkavēties.
  • Daudzums:
  • Ielikt grozā
  • Piegādes laiks - 4-6 nedēļas
  • Pievienot vēlmju sarakstam
  • Formāts: Hardback, 784 pages, height x width x depth: 257x211x38 mm, weight: 1520 g
  • Izdošanas datums: 06-Feb-2015
  • Izdevniecība: John Wiley & Sons Inc
  • ISBN-10: 111877552X
  • ISBN-13: 9781118775523
Citas grāmatas par šo tēmu:
"The first seven chapters of this book deal with the flow of viscous fluids of molecular weight less than about 1000 g/g-mol, such as air, water, benzene, and glycerin"--

Introductory Transport Phenomena by R. Byron Bird, Warren E. Stewart, Edwin N. Lightfoot, and Daniel Klingenberg is a new introductory textbook based on the classic Bird, Stewart, Lightfoot text, Transport Phenomena. The authors’ goal in writing this book reflects topics covered in an undergraduate course. Some of the rigorous topics suitable for the advanced students have been retained.

The text covers topics such as: the transport of momentum; the transport of energy and the transport of chemical species. The organization of the material is similar to Bird/Stewart/Lightfoot, but presentation has been thoughtfully revised specifically for undergraduate students encountering these concepts for the first time.

Devoting more space to mathematical derivations and providing fuller explanations of mathematical developments—including a section of the appendix devoted to mathematical topics—allows students to comprehend transport phenomena concepts at an undergraduate level.

Recenzijas

"Introductory Transport Phenomena is one of the most complete books on the subject, including sections on the topics of momentum, mass and energy transport. Its unusual to find a book that so deeply covers all three subjects as this one." May 2015 TCE Book Review, José Carlos Magalhćes Pires, postdoctoral researcher, University of Porto

Preface iii
Chapter 0 The Subject of Transport Phenomena
1(14)
§0.1 What are the Transport Phenomena?
1(1)
§0.2 Three Levels for the Study of Transport Phenomena
2(2)
§0.3 The Conservation Laws: A Molecular Collision Example
4(4)
§0.4 From Molecules to Continua
8(2)
§0.5 Concluding Comments
10(5)
Part I Momentum Transport
Chapter 1 Viscosity and the Mechanisms of Momentum Transport
15(26)
§1.1 Convective Momentum Flux Tensor
16(2)
§1.2 Molecular Momentum Flux Tensor---Newton's Law
18(8)
§1.3 Total Momentum Flux Tensor
26(1)
§1.4 Viscosity Data From Experiments
27(2)
§1.5 Viscosity Data and the Principle of Corresponding States
29(3)
§1.6° Viscosity of Gases and Kinetic Theory
32(4)
§1.7° Viscosity of Liquids
36(1)
§1.8° Viscosity of Suspensions
37(1)
§1.9 Concluding Comments
38(3)
Chapter 2 Shell Momentum Balances and Velocity Distributions in Laminar Flow
41(39)
§2.1 Shell Momentum Balances; Boundary Conditions
42(1)
§2.2 Flow of a Falling Film
43(7)
§2.3 Flow Through a Circular Tube
50(7)
§2.4 Flow Through an Annulus
57(3)
§2.5 Flow of Two Adjacent Immiscible Fluids
60(2)
§2.6 Flow in a Cone-and-Plate Viscometer
62(3)
§2.7 Flow Around a Sphere
65(3)
§2.8 Concluding Comments
68(12)
Chapter 3 The Equations of Change for Isothermal Systems
80(45)
§3.1 The Equation of Continuity
82(2)
§3.2 The Equation of Motion
84(2)
§3.3 The Equation of Change for Mechanical Energy
86(4)
§3.4° The Equation of Change for Angular Momentum
90(1)
§3.5 The Equations of Change (Substantial Derivative Form)
90(2)
§3.6 Common Simplifications of the Equation of Motion
92(2)
§3.7 The Equations of Change and Solving Steady-State Problems with One Independent Variable
94(9)
§3.8° The Equations of Change and Solving Problems with Two Independent Variables
103(7)
§3.9 Concluding Comments
110(15)
Chapter 4 Velocity Distributions in Turbulent Flow
125(21)
§4.1 Comparisons of Laminar and Turbulent Flows
126(3)
§4.2 Time-smoothed Equations of Change for Incompressible Fluids
129(3)
§4.3 The Time-Smoothed Velocity Profile Near a Wall
132(3)
§4.4 Empirical Expressions for the Turbulent Momentum Flux
135(2)
§4.5 Turbulent Flow in Ducts
137(3)
§4.6° Turbulent Flow in Jets
140(3)
§4.7 Concluding Comments
143(3)
Chapter 5 Dimensional Analysis for Isothermal Systems
146(16)
§5.1 Dimensional Analysis of the Equations of Change for a Pure Isothermal Fluid
146(4)
§5.2 Transverse Flow Around a Circular Cylinder
150(3)
§5.3 Steady Flow in an Agitated Tank
153(3)
§5.4 Pressure Drop for Creeping Flow in a Packed Tube
156(1)
§5.5 The Buckingham pi Theorem
156(3)
§5.6 Concluding Comments
159(3)
Chapter 6 Interphase Transport in Isothermal Systems
162(23)
§6.1 Definition of Friction Factors
163(1)
§6.2 Friction Factors for Flow in Tubes
164(7)
§6.3 Friction Factors for Flow Around Spheres
171(4)
§6.4° Friction Factors for Packed Columns
175(4)
§6.5 Concluding Comments
179(6)
Chapter 7 Macroscopic Balances for Isothermal Flow Systems
185(37)
§7.1 The Macroscopic Mass Balance
187(2)
§7.2 The Macroscopic Momentum Balance
189(2)
§7.3 The Macroscopic Angular Momentum Balance
191(2)
§7.4 The Macroscopic Mechanical Energy Balance
193(3)
§7.5 Estimation of the Viscous Loss
196(3)
§7.6 Use of the Macroscopic Balances for Solving Problems
199(12)
§7.7° Derivation of the Macroscopic Mechanical Energy Balance
211(3)
§7.8 Concluding Comments
214(8)
Chapter 8 Non-Newtonian Liquids
222(31)
§8.1 "Phunny Phluid Phlow Phenomena"
223(5)
§8.2 Rheometry and Material Functions
228(4)
§8.3 Non-Newtonian Viscosity and the Generalized Newtonian Models
232(7)
§8.4 Elasticity and the Linear Viscoelastic Models
239(2)
§8.5 Objectivity and the Nonlinear Viscoelastic Models
241(3)
§8.6 A Molecular Theory and a Nonlinear Viscoelastic Model
244(1)
§8.7 Concluding Comments
245(8)
Part II Energy Transport
Chapter 9 Thermal Conductivity and the Mechanisms of Energy Transport
253(26)
§9.1 Convective Energy-Flux Vector
254(1)
§9.2 Conductive Heat-Flux Vector---Fourier's Law
255(3)
§9.3 Work-Flux Vector
258(1)
§9.4 Total Energy-Flux Vector
259(2)
§9.5 Thermal Conductivity Data from Experiments
261(1)
§9.6 Thermal Conductivity and the Principle of Corresponding States
262(4)
§9.7° Thermal Conductivity of Gases and Kinetic Theory
266(4)
§9.8° Thermal Conductivity of Liquids
270(2)
§9.9° Thermal Conductivity of Solids
272(1)
§9.10° Effective Thermal Conductivity of Composite Solids
273(1)
§9.11 Concluding Comments
274(5)
Chapter 10 Shell Energy Balances and Temperature Distributions in Solids and Laminar Flow
279(49)
§10.1 Shell Energy Balances; Boundary Conditions
280(1)
§10.2 Heat Conduction in a Steam Pipe
281(4)
§10.3 Heat Conduction Through Composite Walls
285(4)
§10.4 Heat Conduction with Temperature-Dependent Thermal Conductivity
289(1)
§10.5 Heat Conduction in a Cooling Fin
290(4)
§10.6 Energy Transport with Energy Production: Electrical Energy Conversion in a Wire
294(3)
§10.7 Energy Transport with Energy Production: Chemical Energy Conversion in a Reactor
297(3)
§10.8 Energy Transport with Energy Production: Mechanical Energy Conversion by Viscous Dissipation
300(3)
§10.9 Forced Convection
303(6)
§10.10 Free Convection
309(3)
§10.11 Concluding Comments
312(16)
Chapter 11 The Equations of Change for Nonisothermal Systems
328(39)
§11.1 The Energy Equation
329(2)
§11.2 Special Forms of the Energy Equation
331(2)
§11.3 The Boussinesq Equation of Motion for Forced and Free Convection
333(1)
§11.4 The Equations of Change and Solving Steady-State Problems with One Independent Variable
334(12)
§11.5° The Equations of Change and Solving Problems with Two Independent Variables
346(8)
§11.6 Concluding Comments
354(13)
Chapter 12 Temperature Distributions in Turbulent Flow
367(11)
§12.1 Time-Smoothed Equations of Change for Incompressible Nonisothermal Flow
367(2)
§12.2 The Time-Smoothed Temperature Profile Near a Wall
369(1)
§12.3 Empirical Expressions for the Turbulent Heat Flux
370(2)
§12.4° Temperature Distribution for Turbulent Flow in Tubes
372(3)
§12.5° Temperature Distribution for Turbulent Flow in Jets
375(1)
§12.6 Concluding Comments
376(2)
Chapter 13 Dimensional Analysis in Nonisothermal Systems
378(16)
§13.1 Dimensional Analysis of the Equations of Change for Nonisothermal Systems
378(5)
§13.2 Temperature Distribution About a Long Cylinder
383(1)
§13.3 Free Convection in a Horizontal Fluid Layer; Formation of Benard Cells
384(2)
§13.4 Surface Temperature of an Electrical Heating Coil
386(1)
§13.5 The Buckingham pi Theorem
387(3)
§13.6 Concluding Comments
390(4)
Chapter 14 Interphase Transport in Nonisothermal Systems
394(35)
§14.1 Definitions of Heat-Transfer Coefficients
395(5)
§14.2 Heat-Transfer Coefficients for Forced Convection Through Tubes and Slits Obtained from Solutions of the Equations of Change
400(4)
§14.3 Empirical Correlations for Heat-Transfer Coefficients for Forced Convection in Tubes
404(6)
§14.4 Heat-Transfer Coefficients for Forced Convection Around Submerged Objects
410(2)
§14.5 Heat-Transfer Coefficients for Forced Convection Through Packed Beds
412(2)
§14.6° Heat-Transfer Coefficients for Free and Mixed Convection for Submerged Objects
414(6)
§14.7° Heat-Transfer Coefficients for Condensation of Pure Vapors on Solid Surfaces
420(4)
§14.8 Concluding Comments
424(5)
Chapter 15 Macroscopic Balances for Nonisothermal Systems
429(33)
§15.1 The Macroscopic Energy Balance
430(1)
§15.2 The Macroscopic Mechanical Energy Balance
431(2)
§15.3 Use of the Macrosopic Balances to Solve Steady-State Problems with Flat Velocity Profiles
433(4)
§15.4 The ii-Forms of the Macroscopic Balances
437(4)
§15.5° Use of the Macroscopic Balances to Solve Unsteady-State Problems and Problems with Non-Flat Velocity Profiles
441(10)
§15.6 Concluding Comments
451(11)
Chapter 16 Energy Transport by Radiation
462(27)
§16.1 The Spectrum of Electromagnetic Radiation
463(2)
§16.2 Absorption and Emission at Solid Surfaces
465(3)
§16.3 Planck's Distribution Law, Wien's Displacement Law, and the Stefan-Boltzmann Law
468(3)
§16.4 Direct Radiation Between Black Bodies in Vacuo at Different Temperatures
471(5)
§16.5° Radiation Between Nonblack Bodies at Different Temperatures
476(4)
§16.6° Radiant-Energy Transport in Absorbing Media
480(2)
§16.7 Concluding Comments
482(7)
Part III Mass Transport
Chapter 17 Diffusivity and the Mechanisms of Mass Transport
489(30)
§17.1 Species Concentrations
490(1)
§17.2 Convective Mass and Molar Flux Vectors
491(2)
§17.3 Diffusive Mass and Molar Flux Vectors---Fick's Law
493(7)
§17.4 Total Mass and Molar Flux Vectors
500(1)
§17.5 Diffusivity Data from Experiments
501(3)
§17.6 Diffusivity and the Principle of Corresponding States
504(4)
§17.7° Diffusivity of Gases and Kinetic Theory
508(4)
§17.8° Diffusivity of Liquids
512(3)
§17.9 Concluding Comments
515(4)
Chapter 18 Shell Mass Balances and Concentration Distributions in Solids and in Laminar Flow
519(44)
§18.1 Shell Mass Balances; Boundary Conditions
522(1)
§18.2 Diffusion of Gases Through Solids
522(2)
§18.3 Diffusion Away from a Slightly Soluble Sphere
524(1)
§18.4 Diffusion with a Homogeneous Chemical Reaction
525(4)
§18.5 Diffusion with a Heterogeneous Chemical Reaction
529(4)
§18.6 Diffusion Through a Stagnant Gas Film
533(6)
§18.7 Diffusion of Gases in a Two-Bulb Experiment
539(2)
§18.8 Diffusion into a Falling Liquid Film (Gas Absorption)
541(4)
§18.9 Diffusion into a Falling Liquid Film (Solid Dissolution)
545(2)
§18.10 Diffusion and Chemical Reaction Inside a Porous Catalyst
547(4)
§18.11 Concluding Comments
551(12)
Chapter 19 The Equations of Change for Binary Mixtures
563(31)
§19.1 The Equations of Continuity for a Binary Mixture
563(5)
§19.2 Summary of the Binary Mixture Conservation Laws
568(3)
§19.3 Summary of the Binary Mixture Molecular Fluxes
571(3)
§19.4 The Equations of Change and Solving Steady-State Diffusion Problems
574(6)
§19.5 The Equations of Change and Solving Unsteady-State Diffusion Problems
580(5)
§19.6 Concluding Comments
585(9)
Chapter 20 Concentration Distributions in Turbulent Flow
594(11)
§20.1 Concentration Fluctuations and the Time-Smoothed Concentration
595(1)
§20.2 Time-Smoothing of the Equation of Continuity of Species A
595(1)
§20.3 Semiempirical Expressions for the Turbulent Mass Flux
596(1)
§20.4° Enhancement of Mass Transfer by a First-Order Reaction in Turbulent Flow
597(4)
§20.5 Concluding Comments
601(4)
Chapter 21 Dimensional Analysis for Flowing Mixtures
605(11)
§21.1 Dimensional Analysis of the Equations of Change of a Binary Mixture
605(2)
§21.2 Concentration Distribution About a Long Cylinder
607(1)
§21.3 Fog Formation During Dehumidification
608(2)
§21.4 Blending of Miscible Fluids
610(2)
§21.5 The Buckingham pi Theorem
612(2)
§21.6 Concluding Comments
614(2)
Chapter 22 Interphase Transport in Nonisothermal Mixtures
616(23)
§22.1 Definition of Mass- and Heat-Transfer Coefficients in One Phase
617(3)
§22.2 Analytical Expressions for Mass-Transfer Coefficients
620(4)
§22.3 Empirical Correlations for Binary Mass- and Heat-Transfer Coefficients in One Phase
624(9)
§22.4 Definition of Mass-Transfer Coefficients in Two Phases
633(3)
§22.5 Concluding Comments
636(3)
Chapter 23 Macroscopic Balances for Multicomponent Systems
639(31)
§23.1 The Macroscopic Mass Balances
640(8)
§23.2° The Macroscopic Momentum and Angular Momentum Balances
648(1)
§23.3 The Macroscopic Energy Balance
648(1)
§23.4 The Macroscopic Mechanical Energy Balance
649(1)
§23.5 Use of the Macroscopic Balances to Solve Steady-State Problems
649(13)
§23.6° Use of the Macroscopic Balances to Solve Unsteady-State Problems
662(4)
§23.7 Concluding Comments
666(4)
Chapter 24 Other Mechanisms for Mass Transport
670(17)
§24.1° Nonequilibrium Thermodynamics
670(3)
§24.2° Concentration Diffusion and Driving Forces
673(2)
§24.3° Thermal Diffusion and the Clusius-Dickel Column
675(1)
§24.4° Pressure Diffusion and the Ultracentrifuge
676(1)
§24.5° Ion Fluxes and the Nernst-Planck Equation
677(1)
§24.6° Multicomponent Systems; The Maxwell-Stefan Equations
678(3)
§24.7° Concluding Comments
681(6)
Postface
685(2)
Appendices
Appendix A Vector and Tensor Notation
687(33)
Appendix B The Fluxes and the Equations of Change
720(9)
Appendix C Mathematical Topics
729(8)
Appendix D Tables for Prediction of Transport Properties
737(4)
Appendix E Constants and Conversion Factors
741(5)
Notation 746(7)
Author Index 753(6)
Subject Index 759
R. Byron Bird is a chemical engineer and professor emeritus in the Department of Chemical Engineering at the University of Wisconsin-Madison. He is known for his research in transport phenomena of non-Newtonian fluids, including fluid dynamics of polymers, polymer kinetic theory, and rheology.

Warren E. Stewart is the author of Introductory Transport Phenomena, published by Wiley.