Theory of Periodic Conjugate Heat Transfer

Theory of Periodic Conjugate Heat Transfer


Yazar Yuri B. Zudin
Yayınevi
ISBN 9783540707233
Baskı yılı 2007
Sayfa sayısı 182
Stok durumu Var    Stok detayları
Kargoya teslim Aynı gün kargo

This book presents a new calculation method for heat transfer in coupled convective-conductive fluid-wall systems under periodical intensity oscillations in fluid flow. It is demonstrated that the true steady-state mean value of the heat transfer coefficient has to be multiplied by a newly defined coupling factor. This correction factor is always smaller than one and depends on the coupling parameters Biot number, Fourier number as well as dimensionless geometry and oscillation parameters. For characteristic periodic heat transfer problems, analytical solutions are given for the coupling factor. To facilitate engineering application, the monograph also presents the analytical results in accompanying tables and diagrams.
Abbreviations
Symbols
1 Introduction 1
1.1 Heat Transfer Processes Containing Periodic Oscillations 1
1.2 Physical Examples 6
1.3 Numerical Modeling of Conjugate Convective-Conductive Heat Transfer 10
1.4 Mechanism of Hydrodynamic Oscillations in a Medium Flowing Over a Body 12
1.5 Hydrodynamic HTC 18
1.6 Previous Investigations of Heat Transfer Processes with Periodic Intensity 20
1.7 Analytical Methods 20
References 21
2 Construction of a General Solution of the Problem 27
2.1 Boundary Value Problem for the Heat Conduction Equation 27
2.2 Spatial and Temporal Types of Oscillations 30
2.3 Interrelation between the Two Averaged Coefficients of Heat Transfer 31
2.4 Dimensionless Parameters 34
2.5 Factor of Conjugation: An Analysis of Limiting Variants 35
References 36
3 Solution of Characteristic Problems 37
3.1 Construction of the General Solution 37
3.2 Harmonic Law of Oscillations 39
3.3 Inverse Harmonic Law of Oscillations 43
3.4 Delta-Like Law of Oscillations 53
3.5 Step Law of Oscillations 55
3.6 Comparative Analysis of the Conjugation Effects (Smooth and Step Oscillations) 68
3.7 Particular Exact Solution 69
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