Titlebook: Solving Direct and Inverse Heat Conduction Problems; Jan Taler,Piotr Duda Book 2006 Springer-Verlag Berlin Heidelberg 2006 Heat Conduction

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Superposition Method in One-Dimensional Transient Heat Conduction Problemsimultaneously, gives off heat by convection to surroundings. Computational programs are developed. Computational examples demonstrate, among others, how paper is heated in a xerographic photocopier, which is treated as a seminifinite body.

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Transient Heat Conduction in a Semi-Infinite Body. The Inverse Problem of the combustion engine cylinder on the basis of a measured cylinder wall temperature in a single point. The authors derive theoretical dependencies, develop computational programs and illustrate how the programs are applied in practice. Overall, the chapter contains eight exercises, which are both, theoretical and computational in character.

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ASSAY

Variable Change transform transient heat conduction equation . in an motionless coordinate system with origin 0 under the condition that either the coordinate system, which moves along with the heat source, or a movable boundary will be introduced. Once the new coordinate ξ is introduced, expressed by equation (. and .) . one obtains

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对待

The Reduction of Transient Heat Conduction Equations and Boundary Conditionsven when numerical methods are applied. In this chapter, we will present the methods for simplifying (2.34) and relevant boundary conditions, which help to find a solution for an initial-boundary value problem.

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Two-Dimensional Steady-State Heat Conduction. Analytical Solutionslytical method. We have derived formulas for two-dimensional temperature distribution in fins of an infinite and finite length and in the radiant tubes of boilers. A computational program was developed for determining temperature and heat flux in finite-length-fins.

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Two-Dimensional Steady-State Problems. The Shape Coefficientf shape coefficient initially appeared in 1913 [.]. Shape coefficients for different geometric systems of isothermal surfaces, which one can come up against in practice, are compiled in Appendix D, at the back of this book. The appendix contains 38 different configurations of isothermal surfaces.

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