Analysis of Transport Phenomena
Sorozatcím: Topics in Chemical Engineering;
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A termék adatai:
- Kiadó OUP USA
- Megjelenés dátuma 1998. március 26.
- ISBN 9780195084948
- Kötéstípus Keménykötés
- Terjedelem618 oldal
- Méret 243x169x34 mm
- Súly 1172 g
- Nyelv angol
- Illusztrációk line figures, tables 0
Kategóriák
Rövid leírás:
Analysis of Transport Phenomena is intended mainly as a text for graduate-level courses in transport phenomena for chemical engineers. Among the analytical methods discussed are scaling, similarity, perturbation, and finite Fourier transform techniques. The physical topics include conduction and diffusion in stationary media, fluid mechanics, forced- and free-convection heat and mass transfer, and multicomponent energy and mass transfer.
TöbbHosszú leírás:
Analysis of Transport Phenomena is intended mainly as a text for graduate-level courses in transport phenomena for chemical engineers. Among the analytical methods discussed are scaling, similarity, perturbation, and finite Fourier transform techniques. The physical topics include conduction and diffusion in stationary media, fluid mechanics, forced- and free-convection heat and mass transfer, and multicomponent energy and mass transfer.
TöbbTartalomjegyzék:
Chapter 1 Diffusive Fluxes and Material Properties
Introduction
Basic Constitutive Equations
Diffusivities for Energy, Species, and Momentum
Magnitudes of Transport Coefficients
Molecular Interpretations of Transport Coefficients
Continuum Approximation
References
Problems
Chapter 2 Conservation Equations and the Fundamentals of Heat and Mass Tansfer
Introduction
General Forms of Conservation Equations
Conservation of Mass
Conservation of Energy
Heat Transfer at Interfaces
Conservation of Chemical Species
Mass Transfer at Interfaces
One-Dimensional Examples
Species Conservation from a Molecular Viewpoint
References
Problems
Chapter 3 Scaling and Approximation Techniques
Introduction
Scaling
Reductions in Dimensionality
Simplifications Based on Time Scales
Similarity Method
Regular Perturbation Analysis
Singular Perturbation Analysis
Integral Approximation Method
References
Problems
Chapter 4 Solution Methods for Conduction and Diffusion Problems
Introduction
Fundamentals of the Finite Fourier Transform (FFT) Method
Basis Functions as Solutions to Eigenvalue Problems
Representation of an Arbitrary Function Using Orthonormal Functions
FFT Method for Problems in Rectangular Coordinates
Self-Adjoint Eigenvalue Problems and Sturm-Liouville Theory
FFT Method for Problems in Cylindrical Coordinates
FFT Method for Poblems in Spherical Coordinates
Point-Source Solutions
Integral Representations
References
Problems
Chapter 5 Fundamentals of Fluid Mechanics
Introduction
Fluid Kinetics
Conservation of Momentum
Total Stress, Pressure, and Viscous Stress
Fluid Statics
Constitutive Equations for the Viscous Stress
Fluid Mechanics at Interfaces
Dynamic Pressure
Stream function
Nondimensionalization and Simplification of the Navier-Stokes Equation
Tables
References
Problems
Chapter 6 Unidirectional and Nearly Unidirectional Flow
Introduction
Steady Flow with a Pressure Gradient
Steady Flow with a Moving Surface
Time-Dependent Flow
Limitations of Exact Solutions
Lubrication Approximation
References
Problems
Chapter 7 Creeping Flow
Introduction
General Features of Low Reynolds Number Flow
Unidirectional and Nearly Unidirectional Solutions
Stream Function Solutions
Point-Force Solutions
Particle Motion and Suspension Viscosity
Corrections to Stokes' Law
References
Problems
Chapter 8 Laminar Flow at High Reynolds Number
Introduction
General Features of High Reynolds Number Flow
Irrotational Flow
Boundary Layers Near Solid Surfaces
Internal Boundary Layers
References
Problems
Chapter 9 Forced-Convection Heat and Mass Transfer in Confined Laminar Flows
Introduction
Peclet Number
Nusselt and Sherwood Numbers
Entrance Region
Fully Developed Region
Conservation of Energy: Mechanical Effects
Taylor Dispersion
References
Problems
Chapter 10 Forced-Convection Heat and Mass Transfer in Unconfined Laminar Flows
Introduction
Heat and Mass Transfer in Creeping Flow
Heat and Mass Transfer in Laminar Boundary Layers
Scaling Laws for Nusselt and Sherwood Numbers
References
Problems
Chapter 11 Multicomponent Energy and Mass Transfer
Introduction
Conservation of Energy: Multicomponent Systems
Simultaneous Heat and Mass Transfer
Introduction to Coupled Fluxes
Stefan-Maxwell Equations
Generalized Diffusion in Dilute Mixtures
Transport in Electrolyte Solutions
Generalized Stefan-Maxwell Equations
References
Problems
Chapter 12 Transport in Buoyancy-Driven Flow
Introduction
Buoyancy and the Boussinesq Approximation
Confined Flows
Dimensional Analysis and Boundary Layer Equations
Unconfined Flows
References
Problems
Chapter 13 Transport in Turbulent Flow
Introduction
Basic Features of Turbulence
Time-Smoothed Equations
Eddy Diffusivity Models
Other Approaches for Turbulent Flow Calculations
References
Appendix: Vectors and Tensors
Introduction
Representation of Vectors and Tensors
Vector and Tensor Products
Vector Differential Operators
Integral Transformations
Position Vectors
Orthogonal Curvilinear Coordinates
Surface Geometry
References