  Topological 1-soliton solutions to various conformable fractional PDEs in
both one and more dimensions are constructed by using simple hyperbolic
function ansatz. Suitable traveling wave transformation reduces the fractional
partial differential equations to ordinary ones. The next step of the procedure
is to determine the power of the ansatz by substituting the it into the
ordinary differential equation. Once the power is determined, if possible, the
power determined form of the ansatz is substituted into the ordinary
differential equation. Rearranging the resultant equation with respect to the
powers of the ansatz and assuming the coefficients are zero leads an algebraic
system of equations. The solution of this system gives the relation between the
parameters used in the ansatz.
