Finite difference scheme for hyperbolic heat conduction with continuous and pulsed heat sources

Authors

Agatha De La Torre National Institute of Physics, University of the Philippines Diliman
Cristine Villagonzalo National Institute of Physics, University of the Philippines Diliman

Abstract

The temperature distribution in a region of a one dimensional (1D) semi-infinite slab as defined by the hyperbolic heat equation, is modelled by utilizing the finite-difference approximation for partial-differential equations. The distribution is observed for both pulsed and continuous heat sources for a homogenous medium. The stability of the numerical scheme is determined via the Von-Neumann stability criteria.

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Issue

2005: Proceedings of the 23rd Samahang Pisika ng Pilipinas Physics Congress

Article ID

SPP-2005-PA-01

Section

Poster Session PA

Published

2005-10-26

How to Cite

[1]

A De La Torre and C Villagonzalo, Finite difference scheme for hyperbolic heat conduction with continuous and pulsed heat sources, Proceedings of the Samahang Pisika ng Pilipinas 23, SPP-2005-PA-01 (2005). URL: https://proceedings.spp-online.org/article/view/SPP-2005-PA-01.