Operation of counterflow regenerators
Author(s)
Bibliographic Information
Operation of counterflow regenerators
(International series on developments in heat transfer, v. 4)
Computational Mechanics, c1998
Available at 3 libraries
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  Iwate
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Note
Includes bibliographical references
Description and Table of Contents
Description
Drawing on almost two decades of research, this book presents a detailed and rigorous analysis of the transient and steady periodic operation of regenerative heat exchangers. The model used is based on Nusselt's equations describing the transfer of heat between the flowing gases and the regenerator matrix. Unfortunately, the exact solution of the counterflow regenerator problem based on the Nusselt model is not available, and this fact has both motivated the authors to produce this work and goverened its overall structure. The main features included are an exact analytical solution of the regenerator problem for general case, algorithms for the temperature fields evaluation in both transient and steady operation, and a procedure for estimating the duration of transient process when a regenerator is disturbed from its cyclic equilibrium. A comprehensive collection of regenerator-matrix-temperature-fields charts and a systematic set of regenerator effectiveness tables are also given. Providing a wide range of practical tools, Operation of Counterflow Regenerators will be of equal interest to both engineers and researchers.
Table of Contents
- CHAPTER 1 - THE NUSSELT MODEL OF COUNTERFLOW REGENERATOR Differential equations
- Formal solutions
- Properties of V(x,y) and V (x,y) functions. CHAPTER 2 - EXACT ANALYSIS Recurrence relations for matrix temperature fields
- Unsteady and transient operation of regenerators
- Trend toward steady operation
- Algorithm for temperature fields evaluation
- Evaluation of counterflow regenerator effectiveness
- Concluding summary of analytical solutions
- Numerical experiments - transient operation
- F, P and T operators. CHAPTER 3 - APPROXIMATE ANALYSIS Elements of approximate analysis
- Open method
- Closed method
- Novel versus available approximate methods
- Numerical experiments - steady operation.
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