Javascript must be enabled to continue!
Fractional Tarig transform and Mittag - Leffler function
View through CrossRef
In the present paper the Tarig transform of fractional order is studied by employing Mittag - Leffler function. Properties of Tarig transform are proved using the same fractional Tarig transform.
Sociedade Paranaense de Matematica
Title: Fractional Tarig transform and Mittag - Leffler function
Description:
In the present paper the Tarig transform of fractional order is studied by employing Mittag - Leffler function.
Properties of Tarig transform are proved using the same fractional Tarig transform.
Related Results
Solving Undamped and Damped Fractional Oscillators via Integral Rohit Transform
Solving Undamped and Damped Fractional Oscillators via Integral Rohit Transform
Background: The dynamics of fractional oscillators are generally described by fractional differential equations, which include the fractional derivative of the Caputo or Riemann-Li...
Fractional Calculus in the Solution of the Klein–Gordon Equation
Fractional Calculus in the Solution of the Klein–Gordon Equation
This paper investigates the Klein–Gordon equation within the framework of fractional calculus by incorporating non-integer time and spatial derivatives to model physical processes ...
A Fractional‐Order Kinetics Approach for Modeling Enzymatic Starch Multiscale Digestion
A Fractional‐Order Kinetics Approach for Modeling Enzymatic Starch Multiscale Digestion
AbstractThe characterization of the enzymatic hydrolysis of starch is a prerequisite for assessing the impact of starchy food in the gastrointestinal tract. The issue is relevant g...
EULER-TYPE INTEGRAL REPRESENTATIONS FOR TWO-DIMENSIONAL FUNCTIONS OF THE MITTAG-LEFFLER-TYPE
EULER-TYPE INTEGRAL REPRESENTATIONS FOR TWO-DIMENSIONAL FUNCTIONS OF THE MITTAG-LEFFLER-TYPE
The Euler-type integral representations for two two-dimensional functions of the Mittag-Leffler type are established. In these integral representations, these two-dimensional funct...
On applications of Caputo k-fractional derivatives
On applications of Caputo k-fractional derivatives
Abstract
This research explores Caputo k-fractional integral inequalities for functions whose nth order derivatives are absolutely continuous and possess Grüss type v...
A comparative analysis of generalized exponential decay
A comparative analysis of generalized exponential decay
This paper explores the similarities and differences between the Mittag-Leffler function and a recently introduced one-parameter function, when (α, q) ∈ (0, 1)—where α is called th...
THE Q-ANALOGUES OF NONSINGULAR FRACTIONAL OPERATORS WITH MITTAG-LEFFLER AND EXPONENTIAL KERNELS
THE Q-ANALOGUES OF NONSINGULAR FRACTIONAL OPERATORS WITH MITTAG-LEFFLER AND EXPONENTIAL KERNELS
This paper is devoted to introducing a new [Formula: see text]-fractional calculus in the framework of Atangana–Baleanu ([Formula: see text]) and Caputo–Fabrizio ([Formula: see tex...
Soham Transform in Fractional Differential Equations
Soham Transform in Fractional Differential Equations
Objectives: Soham transforms is one of the appropriate tools for solving fractional differential equations that are flexible enough to adapt to different purposes. Methods: Integra...

