this paper, it is discussed over the method of reduced differential transform with help conformable derivative time fractional equation. This applied to equation K(m,n), which a member Korteweg-de Vries equations. For these solutions, certain values have been obtained depending on ?? parameter and are shown table graph. It that used here effective easy apply.

In the present study, our focus is to obtain different analytical solutions space–time fractional Bogoyavlenskii equation in sense of Jumaries-modified Riemann–Liouville derivative and conformable time–fractional-modified nonlinear Schrödinger that describes fluctuation sea waves propagation water ocean engineering, respectively. The G′G2–expansion method applied investigate dynamics solitons r...

Coronavirus has become a serious global phenomenon in recent times and negative effects on the entire world economy. In this study, fractional mathematical model formulated conformable derivative is studied. The hinges concept of mammal hosts humans. basic properties coronavirus are investigated. stability analysis carried out as well sensitivity based reproduction number. Numerical simulation ...

Exact solutions to conformable time fractional (3+1)dimensional equations are derived by using the modified form of the Kudryashov method. The compatible wave transformation reduces the equations to an ODE with integer orders. The predicted solution of the finite series of a rational exponential function is substituted into this ODE. The resultant polynomial equation is solved by using algebrai...

The purpose of this paper is to give and prove the fundamental theorem conformable fractional calculus which given only in previous associated papers for differentiable functions, then we scrutinize existence uniqueness solutions some semilinear Cauchy problems nonlocal integrodifferential or differential equations their nonlinear terms include derivative integral. Two examples are investigated...