By means of fractional calculus techniques, we find explicit solutions of the modified hydrogen atom equations. We use the N-fractional calculus operator $N^mu$ method to derive the solutions of these equations
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
AbstractThe time-fractional diffusion-wave equation with the Caputo derivative of the order 0<α<2 is...
AbstractThis paper is devoted to the study of four integral operators that are basic generalizations...
By means of fractional calculus techniques, we find explicit solutions of the modified hydrogen atom...
We can obtain the explicit solutions of the Euler equation by using the fractional calculus methods....
The theory of fractional order derivatives are almost as old as the integer-order [5]. There are man...
The paper presents a new technique called homotopy perturbation Sumudu transform Method (HPSTM), whi...
AbstractRecently, fractional differential equations have been investigated by employing the famous v...
In this paper, using Riemann-Liouville integral and Caputo derivative, we study an n−dimensional cou...
The aim of this paper is to deal with the Kirchhoff type equation involving fractional Laplacian ope...
AbstractDefinitions of fractional derivatives and fractional powers of positive operators are consid...
Fractional derivative D^qf(x) (0 < q < 1, 0 <_ _ - x <_ _ - 1) of a function f(x) is defined in term...
We present a generalization of several results of the classical continuous Clifford function theory ...
AbstractAn iterative method for solving nonlinear functional equations, viz. nonlinear Volterra inte...
In this paper using Caputo fractional derivative approach, wepresent recent results on the existence...
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
AbstractThe time-fractional diffusion-wave equation with the Caputo derivative of the order 0<α<2 is...
AbstractThis paper is devoted to the study of four integral operators that are basic generalizations...
By means of fractional calculus techniques, we find explicit solutions of the modified hydrogen atom...
We can obtain the explicit solutions of the Euler equation by using the fractional calculus methods....
The theory of fractional order derivatives are almost as old as the integer-order [5]. There are man...
The paper presents a new technique called homotopy perturbation Sumudu transform Method (HPSTM), whi...
AbstractRecently, fractional differential equations have been investigated by employing the famous v...
In this paper, using Riemann-Liouville integral and Caputo derivative, we study an n−dimensional cou...
The aim of this paper is to deal with the Kirchhoff type equation involving fractional Laplacian ope...
AbstractDefinitions of fractional derivatives and fractional powers of positive operators are consid...
Fractional derivative D^qf(x) (0 < q < 1, 0 <_ _ - x <_ _ - 1) of a function f(x) is defined in term...
We present a generalization of several results of the classical continuous Clifford function theory ...
AbstractAn iterative method for solving nonlinear functional equations, viz. nonlinear Volterra inte...
In this paper using Caputo fractional derivative approach, wepresent recent results on the existence...
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
AbstractThe time-fractional diffusion-wave equation with the Caputo derivative of the order 0<α<2 is...
AbstractThis paper is devoted to the study of four integral operators that are basic generalizations...
Add to ORKG