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Time-fractional diffusion equation with time dependent diffusion coefficient

Physical Review E, 2005
We consider the time-fractional diffusion equation with time dependent diffusion coefficient given by (O)O(alpha)(C)(t) W (x,t) = D(alpha,gamma)(t)(gamma) [theta(2) W (x,t) /theta x(2)], where O is the Caputo operator. We investigate its solutions in the infinite and the finite domains.
Kwok Sau, Fa, E K, Lenzi
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Multi-time fractional diffusion equation

The European Physical Journal Special Topics, 2013
We construct a fundamental solution of a multi-time diffusion equation with the Dzhrbashyan-Nersesyan fractional differentiation operator with respect to the time variables. We give a representation for a solution of the Cauchy problem and prove the uniqueness theorem in the class of functions of fast growth.
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Fractional-order diffusion-wave equation

International Journal of Theoretical Physics, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Fractional diffusion equations and anomalous diffusion