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In present work, we investigate the numerical solution of time-fractionalJaulent Miodek (JM) equations with the aid of two novel techniques namely,coupled fractional reduced differential transform method (CFRDTM) andq-homotopy analysis transform method (q-HATM). The obtained solutions arepresented in a series form, which are converges rapidly. In order to verify theproposed techniques are reliable and accurate, the numerical simulations havebeen conducted in terms of absolute error. The obtained solutions are presentedgraphically to ensure the applicability and validity of the consideredalgorithms. The results of the study reveal that, the q-HATM is computationallyvery effective and accurate as compared to CFRDTM to analyse fractionalnonlinear coupled Jaulent Miodek equations.

Numerical simulation for fractional Jaulent-Miodek equation associated with energy-dependent Schrodinger potential using two novel techniques