Analytical Methods for Heat Transfer and Fluid Flow Problems

This book describes useful analytical methods by applying them to real-world problems rather than solving the usual over-simplified classroom problems. The book demonstrates the applicability of analytical methods even for complex problems and guides the reader to a more intuitive understanding of approaches and solutions.

Although the solution of Partial Differential Equations by numerical methods is the standard practice in industries, analytical methods are still important for the critical assessment of results derived from advanced computer simulations and the improvement of the underlying numerical techniques. Literature devoted to analytical methods, however, often focuses on theoretical and mathematical aspects and is therefore useless to most engineers. Analytical Methods for Heat Transfer and Fluid Flow Problems addresses engineers and engineering students.

The second edition has been updated, the chapters on non-linear problems and on axial heat conduction problems were extended. And worked out examples were included.

Easy-to-understand approach to mathematically difficult methods Written for engineering students and engineers Enables the reader to evaluate the results of advanced computer programs With Solution Manual Includes supplementary material: sn.pub/extras

Auteur
Professor Weigand studied Mechanical Engineering at the Technical University of Darmstadt, where he was also research assistant at the Institute for Technical Thermodynamics. After his Ph.D. in 1992, he was employed at ABB Power Generation LtD in Baden / Switzerland. There he was responsible for the cooling design of all new gas turbine blades and for the basic research on Heat Transfer and Cooling. Since 1999, he is Professor for Thermodynamics at the University of Stuttgart.

Contenu
Linear Partial Differential Equations.- Heat Transfer in Pipe and Channel Flows (Parabolic Problems).- Analytical Solutions for Sturm - Liouville Systems with Large Eigenvalues.- Heat Transfer in Duct Flows for Small Peclet Numbers (Elliptic Problems.- Nonlinear Partial Differential Equations Solution of Problems.- Detailed Solution of the Problems.