- 期刊
Differential Quadrature Method for Solving Hyperbolic Heat Conduction Problems
並列摘要
This work analyzes hyperbolic heat conduction problems using the differential quadrature method. Numerical results are compared with published results to assess the efficiency and systematic procedure of this novel approach to solving hyperbolic heat conduction problems. The computed solutions to the hyperbolic heat conduction problems correlate well with published data. Two examples are analyzed using the proposed method. The effects of the relaxation time on the temperature distribution are investigated. Hyperbolic heat conduction problems are solved efficiently using the differential quadrature method.
延伸閱讀
- Huang, Y., & Shang, Y. (2012). The Extended Hyperbolic Function Method for Generalized Forms of Nonlinear Heat Conduction and Huxley Equations. Journal of Applied Mathematics, 2012(), 639-654-637. https://doi.org/10.1155/2012/769843
- Kim, P., & Lee, C. H. (2013). Solution Interpolation Method for Highly Oscillating Hyperbolic Equations. Journal of Applied Mathematics, 2013(), 479-488-451. https://doi.org/10.1155/2013/546031
- 郭晉凱、張建宏、趙隆山、張智超（2010）。Analysis of Hybrid Laplace Transform Method on Solidification Problems。鑄造工程學刊，36(3)，1-18。https://doi.org/10.29809/JTFS.201009.0001
- Wu, K. S. Y. (1968). An Analytic Solution of Heat Conduction Problem with Phase Change. Chinese Journal of Physics, 6(1), 29-38. https://www.airitilibrary.com/Article/Detail?DocID=05779073-196804-201305200001-201305200001-29-38
- Wu, K. S. Y. (1968). Analytic Solution of Heat Conduction Problem Involving Moving Interface with Spherical Boundaries. Chinese Journal of Physics, 6(2), 80-87. https://www.airitilibrary.com/Article/Detail?DocID=05779073-196810-201310040009-201310040009-80-87