Abstract:In view of the usefulness and a great importance of the kinetic equation in certain astrophysical problems the authors develop a new and further generalized form of the fractional kinetic equation involving Mittag-Leffler function and G-function. This new generalization can be used for the computation of the change of chemical composition in stars like the sun. The manifold generality of the Mittag-Leffler function and G-function is discussed in terms of the solution of the above fractional kinetic equation. Saxena et al. [21, 22] derived the solutions of generalized fractional kinetic equations in terms of Mittaz-Leffler functions by the application o
In the paper, the authors obtain solutions of fractional kinetic equations involving the generalized...
Abstract: The object of the present paper is to derive the solution of generalized kinetic equations...
We develop a new and further generalized form of the fractional kinetic equation involving generaliz...
In recent year’s fractional kinetic equation are studied due to their usefulness and importance in m...
Abstract. In view of the usefulness and great importance of the kinetic equation in cer-tain astroph...
Sun is a basic component of the natural environment and kinetic equations are important mathematical...
Abstract The aim of the present paper is to develop a new generalized form of the fractional kinetic...
AbstractFractional kinetic equations play an important role in certain astrophysical problems. In th...
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
We develop a new and further generalized form of the fractional kinetic equation involving the produ...
Abstract.: In this article, we initially built the generalized form of theLommel-Wright function and...
The paper is devoted to present an alternative method for deriving the solution of the generalized f...
In this paper, our main objective is to establish certain new fractional integral by applying the Sa...
We develop a new and further generalized form of the fractional kinetic equation involving generaliz...
The object of the present paper is to derive the solution of generalized kinetic equations of fracti...
In the paper, the authors obtain solutions of fractional kinetic equations involving the generalized...
Abstract: The object of the present paper is to derive the solution of generalized kinetic equations...
We develop a new and further generalized form of the fractional kinetic equation involving generaliz...
In recent year’s fractional kinetic equation are studied due to their usefulness and importance in m...
Abstract. In view of the usefulness and great importance of the kinetic equation in cer-tain astroph...
Sun is a basic component of the natural environment and kinetic equations are important mathematical...
Abstract The aim of the present paper is to develop a new generalized form of the fractional kinetic...
AbstractFractional kinetic equations play an important role in certain astrophysical problems. In th...
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
We develop a new and further generalized form of the fractional kinetic equation involving the produ...
Abstract.: In this article, we initially built the generalized form of theLommel-Wright function and...
The paper is devoted to present an alternative method for deriving the solution of the generalized f...
In this paper, our main objective is to establish certain new fractional integral by applying the Sa...
We develop a new and further generalized form of the fractional kinetic equation involving generaliz...
The object of the present paper is to derive the solution of generalized kinetic equations of fracti...
In the paper, the authors obtain solutions of fractional kinetic equations involving the generalized...
Abstract: The object of the present paper is to derive the solution of generalized kinetic equations...
We develop a new and further generalized form of the fractional kinetic equation involving generaliz...