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Title | Solution of a three-dimensional boundary-value problem for a fractional differential heat conduction equation |
Authors |
Fylshtynskyi, Leonid Anshelovych
Mukomel, Tetiana Vitaliivna Kirichok, Tetiana Anatoliivna |
ORCID | |
Keywords |
three-dimensional axisymmetric problem fractional time derivatives homogeneous solutions fractal heat conduction |
Type | Article |
Date of Issue | 2011 |
URI | http://essuir.sumdu.edu.ua/handle/123456789/20654 |
Publisher | Springer |
License | Copyright not evaluated |
Citation | L.A. Fil’shtinskii, T.V. Mukomel, T.A. Kirichok. Solution of a three-dimensional boundary- value problem for a fractional differential heat conduction equation. Journal of Mathematical Sciences, Vol. 178, № 5, November, 2011 |
Abstract |
We consider a three-dimensional axisymmetric problem for a differential heat conduction equation with fractional time derivatives. Using the method of homogeneous solutions and integral transformations, we obtain an asymptotic and a numerical solution of the problem. The results of calculations are presented.
When you are citing the document, use the following link http://essuir.sumdu.edu.ua/handle/123456789/20654 |
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File | Size | Format | Downloads |
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Solution of a three-dimensional boundary-value problem for a fractional differential heat conduction equation.pdf | 95.6 kB | Adobe PDF | -1518786128 |
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