  A hybrid analytical method for solving linear and nonlinear fractional
partial differential equations is presented. The proposed analytical method is
an elegant combination of the Natural Transform Method (NTM) and a well-known
method, Homotopy Perturbation Method (HPM). In this analytical method, the
fractional derivative is computed in Caputo sense and the nonlinear terms are
calculated using He's polynomials. The proposed analytical method reduces the
computational size, avoids round-off errors. Exact solutions of linear and
nonlinear fractional partial differential equations is successfully obtained
using the analytical method.
