The numerical solution of time-fractional di̇fferential equations by reduced di̇fferential transform method

In this thesis, solutions of time-fractional differential equations that emerge from science and engineering have been investigated by using reduced differential transform method. Initially, the definition of the derivatives with fractional order and their important features are given. Afterwards, by employing the Caputo derivative, reduced differential transform method has been introduced. Finally, the numerical solutions of the fractional order Murray and K(3,3) equations have been obtained by utilizing reduced differential transform method and results have been compared through graps and tables.