Serrurier Marseille E-books > Media > Download e-book for kindle: Convective Heat Transfer. Mathematical and Computational by Ioan Pop and Derek B. Ingham (Auth.)

Download e-book for kindle: Convective Heat Transfer. Mathematical and Computational by Ioan Pop and Derek B. Ingham (Auth.)

By Ioan Pop and Derek B. Ingham (Auth.)

ISBN-10: 0080438784

ISBN-13: 9780080438788

Content material:
Preface

, Pages xi-xiii
Acknowledgements

, Page xv
Nomenclature

, Pages xvii-xviii
Convective flows: Viscous fluids

, Pages 3-6
Chapter 1 - loose convection boundary-layer movement over a vertical flat plate

, Pages 7-44
Chapter 2 - combined convection boundary-layer movement alongside a vertical flat plate

, Pages 45-85
Chapter three - loose and combined convection boundary-layer movement prior susceptible and horizontal plates

, Pages 87-116
Chapter four - Double-diffusive convection

, Pages 117-150
Chapter five - Convective movement in buoyant plumes and jets

, Pages 151-177
Chapter 6 - Conjugate warmth move over vertical and horizontal flat plates

, Pages 179-208
Chapter 7 - unfastened and combined convection from cylinders

, Pages 209-251
Chapter eight - loose and combined convection boundary-layer circulate over relocating surfaces

, Pages 253-281
Chapter nine - Unsteady unfastened and combined convection

, Pages 283-332
Chapter 10 - unfastened and combined convection boundary-layer move of non-Newtonian fluids

, Pages 333-373
Convective flows: Porous media

, Pages 377-379
Chapter eleven - loose and combined convection boundary-layer stream over vertical surfaces in porous media

, Pages 381-429
Chapter 12 - unfastened and combined convection previous horizontal and vulnerable surfaces in porous media

, Pages 431-460
Chapter thirteen - Conjugate loose and combined convection over vertical surfaces in porous media

, Pages 461-490
Chapter 14 - unfastened and combined convection from cylinders and spheres in porous media

, Pages 491-531
Chapter 15 - Unsteady unfastened and combined convection in porous media

, Pages 533-584
Chapter sixteen - Non-Darcy loose and combined convection boundary-layer circulation in porous media

, Pages 585-622
Bibliography

, Pages 623-646
Author index

, Pages 647-652

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Extra resources for Convective Heat Transfer. Mathematical and Computational Modelling of Viscous Fluids and Porous Media

Example text

38) for ~ >> 1. 38)is exact up to terms which are O ""(~--]). 36) were also solved numerically by Wilks (1974) using a technique which is an adaptation of the method employed by Terrill (1960) and Merkin (1969). 3. 38) are also included (shown by the broken lines) in this figure. 4 for the case of assisting flow. A high degree of agreement between the three-term series representations and the exact numerical solutions is noted from these figures. It is f A F A also seen that the Tw (~') and Qw (~-) estimates can be employed over almost the N 2" whole range of values of ~.

Merkin (1972) extended this work by obtaining asymptotic expansions for large values of x in both the cases of blowing and suction. Then, Clarke (1973) extended the problem discussed by Eichhorn (1960) by obtaining the next approximation to the solution of the full Navier-Stokes equations for large, but finite, values of the Grashof number. The effects of blowing and suction on steady free convection boundary layers on bodies of general shape was also considered by Merkin (1975) and other papers which deal with the effects of blowing and suction on free convection boundary-layer flows over a vertical plate are those by Parikh et al.

2~ ~o' (~, o) 1-1 [bl - ~K~(O)bl ( 2alo ln~ + ,n,,n<, 2all + 2a12 In Iln~i + 2ala--r~ + . . 50) for the CHF case: Tw(~) -- 5~f" _ 5~ 1 -2 89176176 - Q~(~) where ~ - (~,0) = 5~ ( 2 a ~ 2 + 2 a ~ 3 + . . 48). Here ~ - ~, p - -2~, q = 0 for the C W T case, and ~ = ~, p - 5 ~ , q - 1 for the CHF case. 54), whilst all and a~ are chosen to match the analytical and the numerical solutions near ~ -- ~sThe numerical procedure used by Hunt and Wilks (1980) is the Keller-box scheme, which has the advantage over the method used by Terrill (1960) in that the solution at ~ - 0 is readily calculated.

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Convective Heat Transfer. Mathematical and Computational Modelling of Viscous Fluids and Porous Media by Ioan Pop and Derek B. Ingham (Auth.)


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