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A Heat Transfer Textbook: Fourth Edition by John H Lienhard V, John H Lienhard IV

By John H Lienhard V, John H Lienhard IV

Written by means of well-known specialists within the box, this creation to warmth and mass move for engineering scholars has been utilized in the school room for over 32 years, and it has been revised and up-to-date usually. labored examples and end-of-chapter workouts look through the e-book, besides well-drawn, illuminating figures.

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Extra resources for A Heat Transfer Textbook: Fourth Edition

Sample text

Compact Heat Exchangers. McGrawHill Book Company, New York, 3rd edition, 1984. 8] V. S. Arpaci. Conduction Heat Transfer. , 1991. Abridgement of the 1966 edition, omitting numerical analysis. 9] W. M. Kays, M. E. Crawford, and B. Weigand. Convective Heat and Mass Transfer. McGraw-Hill Book Company, New York, 4th edition, 2005. Coverage is mainly of boundary layers and internal flows. M. White. Viscous Fluid Flow. , New York, 2nd edition, 1991. Excellent development of fundamental results for boundary layers and internal flows.

Therefore we devote this Chapter to deriving the full heat conduction, or heat diffusion, equation, solving it in some fairly straightforward cases, and using our results in the overall coefficient. We undertake that task next. 1 A three-dimensional, transient temperature field. Consider the general temperature distribution in a three-dimensional body as depicted in Fig. 1. For some reason, say heating from one side, the temperature of the body varies with time and space. This field T = T (x, y, z, t) or T (r , t), defines instantaneous isothermal surfaces, T1 , T2 , and so on.

We also allow the possibility that a volumetric heat release equal to ˙(r ) W/m3 is distributed through the region. This might be the result of q chemical or nuclear reaction, of electrical resistance heating, of external radiation into the region or of still other causes. With reference to Fig. 4 is the three-dimensional version of the control volume shown in Fig. 8. 6) where the derivative of T is in partial form because T is a function of both r and t. Finally, we combine Q, as given by eqn.

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