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Sharma, Kal Renganathan Damped Wave Transport and Relaxation eBook

Damped Wave Transport and Relaxation

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Imprint: Elsevier Science

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Transient problems in transport phenomena have a variety of applications, ranging from drug delivery systems in chemotherapy in bioengineering to heat transfer to surfaces in fluidized bed combustion (FBC) boilers in mechanical engineering. However, the attention given to transient problems is disproportionate with its occurrence in the industry. Damped Wave Transport and Relaxation looks at transient problems in heat, mass and momentum transfer: including non-Fourier effects of conduction and relaxation; non-Fick effects of mass diffusion and relaxation; and non-Newtonian effects of viscous momentum transfer and relaxation. The author also reviews applications to current problems of interest and uses worked examples and illustrations to describe the manifestations of using generalized transport equations. This book is intended for graduate students in transport phenomena and is an ideal reference source for industrial engineers.

* Provides a connection with molecular phenomena
* Separate sections are devoted to heat, mass and momentum transfer
* Includes exercises and examples of applications

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Title of eBook: Damped Wave Transport and Relaxation
Release Date: 11-29-2005
Publisher: Elsevier Science

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Parent title Damped Wave Transport and Relaxation
Encrypted (DRM) Yes
SKU 9780080459646
File size 20707
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Damped Wave Transport and Relaxation


Chapter One

1.0 The Damped Wave Conduction and Relaxation Equation

Nomenclature

a half-width of slab (m)

A cross-sectional area of the slab (m2)

Cp heat capacity (J/kg/K)

d diameter of molecule (m)

DAB binary diffusivity (m2/s)

E energy coefficient (J/m2/K)

E' energy coefficient (J/m/K)

Fj jth force G phonon electron coupling factor

h heat transfer coefficient (W/m2/K)

Jk kth flow k thermal conductivity (W/m/K)

Lkj phenomenological coefficients

l penetration length (m)

m mass of molecule (kg)

n' number of molecules per unit volume

P arbitrary distribution

Pb ballistic part

Pm diffusive part

q heat flux (W/m2)

t time (s)

T temperature (K)

t* characteristic time

mean molecular speed (m/s)

u dimensionless temperature for finite medium (T - Ts)/(T0 - Ts)

u' dimensionless temperature for semi-infinite medium (T - Ts)/(T0 - Ts)

u" dimensionless temperature at zero initial temperature (T/Ts)

Uy fluid velocity in the y directio

...

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