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Application of Universal Functions

Excerpt

In this section, we investigate the effect of different factors on conjugate heat transfer intensity considering the conjugate problem as a case of heat transfer from a surface with variable (nonisothermal) temperature or heat flux. Such an approach is founded on the conception (see Introduction) that a variable temperature (or temperature head) of a body/fluid interface is one of the basic characteristics of any conjugate problem. The results are obtained analyzing universal functions and are supplemented with relevant examples.

2.1The Rate of Conjugate Heat Transfer Intensity
2.2The General Convective Boundary Conditions
2.3The Gradient Analogy
2.4Heat Flux Inversion
2.5Zero Heat Transfer Surfaces
2.6Optimization in Heat Transfer Problems

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