Analytic behavior of fractional differential equations are often seems confusing. Thus, finding
comprehensive methods for solving those sounds of high importance. In the present study …

In this research the conformable time-fractional resonant nonlinear Schrödinger equation
with different forms of nonlinearities, including Kerr-law and parabolic-law has been studied …

The present paper deals with the time-fractional unstable nonlinear Schrödinger equation
and the time fractional modified unstable nonlinear Schrödinger equation in the conformable …

Solving fractional differential equations have a prominent function in different science such
as physics and engineering. Therefore, are different definitions of the fractional derivative …

Fractional differential equations are often seeming perplexing to solve. Therefore, finding
comprehensive methods for solving them sounds of high importance. In this paper, a …

In this article, optimal homotopy asymptotic method is presented to solve linear and
nonlinear first-order conformable fractional differential equations that, is named conformable …

This paper deals with the solution of a class of Volterra integral equations in the sense of the
conformable fractional derivative. For this goal, the well-organized Neumann method is …

Obtaining analytical or numerical solution of fractional differential equations is one of the
troublesome and challenging issues among mathematicians and engineers, specifically in …

A wide range of fractional differential equations in applied sciences can be solved by
integral transformations. In the present work, first some new theorems related to the Mellin …

Fractional differential equations are often seeming perplexing to solve. Therefore, finding
comprehensive methods for solving them sounds of high importance. In this article, optimal …