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The non-differentiable analytical solution of the 3-D diffusion equation in   fractal heat transfer is investigated in this article. The Adomian   decomposition method is considered in the local fractional operator sense.   The obtained result is given to show the sample and efficient features of the   presented technique to implement fractal heat transfer problems

Adomian decomposition method for three-dimensional diffusion model in fractal heat transfer involving local fractional derivatives