Heat Transfer

by Gregory Nellis, Sanford Klein

Overview

The single objective of this book is to provide engineers with the capability, tools, and confidence to solve real-world heat transfer problems. It includes many advanced topics, such as Bessel functions, Laplace transforms, separation of variables, Duhamel's theorem, and complex combination, as well as high order explicit and implicit numerical integration algorithms. These analytical and numerical solution methods are applied to topics not considered in most textbooks. Examples are heat exchangers involving fluids with varying specific heats or phase changes; heat exchangers in which axial conduction is a concern; and regenerators. To improve readability, derivations of important results are presented completely, without skipping steps, which reduces student frustration and improves retention. The examples in the book are ubiquitous, not trivial “textbook” exercises. They are rather complex and timely real-world problems that are inherently interesting. This textbook integrates the computational software packages Maple, MATLAB, FEHT, and Engineering Equation Solver (EES) directly with the heat transfer material.

Product Details

ISBN-13:	9781107671379
Publisher:	Cambridge University Press
Publication date:	08/20/2012
Edition description:	Reprint
Pages:	1148
Product dimensions:	6.90(w) x 9.90(h) x 1.90(d)

About the Author

Greg Nellis is an Associate Professor of Mechanical Engineering at the University of Wisconsin, Madison. Professor Nellis received his MS and PhD at the Massachusetts Institute of Technology. Professor Nellis is a member of ASHRAE, ASME, IIR and CSA and carries out applied research that is related to energy systems with a focus on refrigeration technology. Professor Nellis has published more than 40 journal papers. Professor Nellis's focus has been on graduate and undergraduate education and he has received the Polygon and Pi Tau Sigma awards for excellence in teaching.

Professor Klein is the Bascom Ouweneel Professor of Mechanical Engineering at the University of Wisconsin, Madison. He has been on the faculty at Wisconsin since 1977. He is associated with the Solar Energy Laboratory and has been involved in many studies of solar and other types of energy systems. He is the author or co-author of more than 150 publications relating to the analysis of energy systems. Professor Klein's current research interests are in solar energy systems and applied thermodynamics and heat transfer. In addition, he is also actively involved in the development of engineering computer tools for both instruction and research. He is the primary author of a modular simulation program (TRNSYS), a solar energy system design program (F-CHART), a finite element heat transfer program (FEHT) and a general engineering equation solving program (EES). Professor Klein is a Fellow of the American Society of Mechanical Engineers (ASME); the American Society of Heating, Refrigeration, and Air Conditioning Engineers (ASHRAE); and the American Solar Energy Society (ASES).

Table of Contents

1. One-dimensional, steady-state conduction; 2. Two-dimensional, steady-state conduction; 3. Transient conduction; 4. External forced convection; 5. Internal forced convection; 6. Natural convection; 7. Boiling and condensation; 8. Heat exchangers; 9. Mass transfer; 10. Radiation.

Editorial Reviews

"This is a very interesting and important new textbook on heat transfer... significantly raises the bar for heat transfer text books...a major contribution to education in the field of heat transfer."- Ralph L. Webb, Penn State University, Heat Transfer Engineering

"...this is a very good heat transfer book with a lot of emphasis on use of computational methods. The authors did a very good job incorporating computations side-by-side with the theory. This is a suitable textbook for first- and second-level courses, where the instructor wants to use computational tools, as well as a reference book for practicing engineers." - Kemal Tuzla, Lehigh University, ChE Dvision of ASEE

From the Publisher