Results 91 to 100 of about 10,764 (212)
On fractional derivatives with generalized Mittag-Leffler kernels
Fractional derivatives with three parameter generalized Mittag-Leffler kernels and their properties are studied. The corresponding integral operators are obtained with the help of Laplace transforms.
Thabet Abdeljawad, Dumitru Baleanu
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The M-Wright function in time-fractional diffusion processes: a tutorial survey
In the present review we survey the properties of a transcendental function of the Wright type, nowadays known as M-Wright function, entering as a probability density in a relevant class of self-similar stochastic processes that we generally refer to as ...
Mainardi, Francesco +2 more
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On the generalized fractional integrals of the generalized Mittag-Leffler function [PDF]
In this paper, we employ the generalized fractional calculus operators on the generalized Mittag-Leffler function. Some results associated with generalized Wright function are obtained. Recent results of Chaurasia and Pandey are obtained as special cases.33C45, 47G20, 26A33.
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This paper investigates the properties and applications of q-Mittag-Leffler functions with five parameters within the framework of fractional q-kinetic equations.
Mulugeta Dawud Ali, D.L. Suthar
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The J-Generalized P - K Mittag-Leffler Function
We know that the classical Mittag-Leffler function play an important role as solution of fractional order differential and integral equations. We introduce the j-generalized p - k Mittag-Leffler function. We evaluate the second order differential recurrence relation and four different integral representations and introduce a homogeneous linear ...
Gehlot, Kuldeep Singh, Bhandari, Anjana
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Uncoupled continuous-time random walks: Solution and limiting behavior of the master equation
A detailed study is presented for a large class of uncoupled continuous-time random walks (CTRWs). The master equation is solved for the Mittag-Leffler survival probability.
A. Compte +47 more
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Quantum Trapezium-Type Inequalities Using Generalized ϕ-Convex Functions
In this work, a study is conducted on the Hermite−Hadamard inequality using a class of generalized convex functions that involves a generalized and parametrized class of special functions within the framework of quantum calculation. Similar results
Miguel J. Vivas-Cortez +3 more
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On generalized fractional kinetic equations involving generalized Lommel-Wright functions
Fractional kinetic equations play an important role in certain astrophysical problems. In this paper, authors have established further generalization of fractional kinetic equations involving generalized Lommel-Wright functions.
Krunal B. Kachhia +1 more
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Generating a New Convolution Function From Mittag‐Leffler and Koebe Functions
This paper describes the generation of a new function using the convolution process for a Mittag‐Leffler function of one parameter α and a Koebe function. The resulting function is characterized by many properties, the most important of which is that it is convergent. This paper finds many recursive relations, finds functions that are difficult to find
Ali Halil Ghathith +2 more
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In this paper generalized form of some new inequalities of the Hadamard and the Fejer-Hadamard type have been established. Fractional integral operators due to an extended generalized Mittag-Leffler function via harmonically convex functions are utilized
G. Farid, A. Rehman, Sheharyar Mehmood
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