Numerical solutions of (1 + 1) dimensional time fractional coupled Burger equations using new coupled fractional reduced differential transform method

In the present article, a relatively very new technique, coupled fractional reduced differential transform, has been implemented to obtain the approximate numerical solution of (1 + 1) dimensional coupled time fractional Burger equations. The fractional derivatives are described in the Caputo sense. By using the present method, we can solve many linear and non-linear coupled fractional differential equations. The obtained results are compared with the exact solutions. Numerical solutions are presented graphically to show the reliability and efficiency of the method.