A fractional sub-equation method is proposed to solve fractional differential equations. To
illustrate the effectiveness of the method, the nonlinear time fractional biological population …

In this paper, the fractional derivatives in the sense of modified Riemann–Liouville derivative
and the first integral method are employed for constructing the exact solutions of nonlinear …

This paper reviews the feasibility of genetic selection for wool quality. More than 30 papers
were studied in the present investigation. The traits which have been considered in the …

The fractional complex transform is suggested to convert a fractional differential equation
with Jumarieʼs modification of Riemann–Liouville derivative into its classical differential …

Purpose–Academic and industrial researches on nanoscale flows and heat transfers are an
area of increasing global interest, where fascinating phenomena are always observed, eg …

In this article, we investigate the nonlinear model describing the various physical and
chemical phenomena named the Kuramoto–Sivashinsky equation. We implemented the …

In this paper, a combined form of the Laplace transform method with the homotopy
perturbation method is proposed to solve nonlinear equations. This method is called the …

FRACTAL HEAT CONDUCTION PROBLEM SOLVED BY LOCAL FRACTIONAL VARIATION
ITERATION METHOD Page 1 Open forum FRACTAL HEAT CONDUCTION PROBLEM SOLVED …

By introducing a new general ansätz, the improved fractional sub-equation method is
proposed to construct analytical solutions of nonlinear evolution equations involving …

In this paper, the (G'/G)-expansion method is extended to solve fractional partial differential
equations in the sense of modified Riemann—Liouville derivative. Based on a nonlinear …