Nonli̇near soluti̇ons of conformable fracti̇onal di̇fferanti̇al equati̇on

In this thesis, numerical solutions of fractional differential equations which are recently called conformable fractional differential equations have been discussed. The effectiveness of the Padé approximation has been investigated on serial solutions obtained by conformable fractional differential transformation method. The exact solutions of conformable fractional differential equations and the series solutions of this equations obtained by the conformable differential transformation method and the Padé approximation of the series solutions are compared with each other. In conclusion, the Padé approximation is found more effective approximation.