Title: Advanced Transport Phenomena.
Author: L. Gary Leal.
Type: Handbook Pdf, Epub & Ebook.
Introduction to Advanced Transport Phenomena:
Advanced Transport Phenomena is ideal as a graduate textbook. It contains a detailed discussion of modern analytic methods for the solution of fluid mechanics and heat and mass transfer problems, focusing on approximations based on scaling and asymptotic methods, beginning with the derivation of basic equations and boundary conditions and concluding with linear stability theory. Also covered are unidirectional flows, lubrication, and thin-film theory, creeping flows, boundary layer theory, and convective heat and mass transport at high and low Reynolds numbers.
The emphasis is on basic physics, scaling and sentimentalization, and approximations that can be used to obtain solutions that are due either to geometric simplifications, or large or small values of dimensionless parameters. The author emphasizes setting up problems and extracting as much information as possible short of obtaining detailed solutions of differential equations. The book also focuses on the solutions of representative problems. This reflects the book’s goal of teaching readers to think about the solution to transport problems.
Table of Content:
A Brief Historical Perspective of Transport Phenomena in Chemical Engineering
B The Nature of the Subject
C A Brief Description of the Contents of This Book
Notes and References
A The Continuum Approximation
Unidirectional and One-Dimensional Flow and Heat Transfer Problems
An Introduction to Asymptotic Approximations
The Thin-Gap Approximation – Lubrication Problems
The Thin-Gap Approximation – Films with a Free Surface
Creeping Flow – Two-Dimensional and Axisymmetric Problems
Creeping Flow – Three-Dimensional Problems
Convection Effects in Low-Reynolds-Number Flows
Laminar Boundary-Layer Theory
Heat and Mass Transfer at Large Reynolds Number
Appendix A: Governing Equations and Vector Operations in Cartesian, Cylindrical, and Spherical Coordinate Systems
Appendix B: Cartesian Component Notation
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