  The conformable time fractional Jimbo-Miwa and Zakharov-Kuznetsov equations
are solved by the generalized form of the Kudryashov method. A simple
compatible wave transformation is employed to reduce the dimension of the
equations to one. The predicted solution is of the form of a rational
expression of two finite series at both the numerator and the denominator. The
terms of both series are of the powers of some functions having exponential
expressions satisfying a particular ODE. The exact solutions are expressed
explicitly in terms of powers of some exponential functions in form of rational
expressions.
