Analytical solutions to hyperbolic heat conductive models using Green's function method

Author:

YU Ya Jun1

Affiliation:

1. Department of Engineering Mechanics, Northwestern Polytechnical University

Publisher

Japan Society of Mechanical Engineers

Subject

Engineering (miscellaneous),Instrumentation,General Materials Science,Atomic and Molecular Physics, and Optics

Reference53 articles.

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2. Brancik, L., Programs for fast numerical inversion of Laplace transforms in MATLAB language environment, Proceedings of the 7th Conference MATLAB'99, Czech Republic, Prague, (1999), pp. 27-39.

3. Cao, B.Y., Guo, Z.Y., Equation of motion of a phonon gas and non-Fourier heat conduction, J. Appl. Phys., Vol. 102, No. 5 (2007), pp. 053503.

4. Cattaneo, C., A form of heat equation which eliminates the paradox of instantaneous propagation, CR Acad Sci., Vol. 247 (1958), pp. 431-433.

5. Chen, T.M., A hybrid Green's function method for the hyperbolic heat conduction problems, Int. J. Heat Mass Transfer, Vol. 52 (2009), pp. 4273-4278.

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