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20152023
most citedOn Generalization of Some Inequalities of Chebyshevs Functional Using Generalized Katugampola Fractional Integral

3 citations · 10 across the 22 of their papers we have counts for

collaborators

23 papers

math.GM2023

Darboux problem for Caputo-Katugampola fuzzy fractional order differential equations

Nagwa A. Saeed, Deepak B. Pachpatte

In this paper, we investigate existence and uniqueness of solutions for Darboux type problem for fuzzy fractional order differential equation. We used Caputo-Katogampola fuzzy frac…

math.GM2021★ 1 cited

On Implicit -Caputo Fractional Integro-differential Equations

Deepak B. Pachpatte, Bhagwat R. Yewale

In this paper, we investigate the existence and uniqueness of solution of nonlinear -Caputo fractional differential equation with the help of Banach fixed point theorem. Moreove…

math.GM2020

-Caputo Fractional Iyengar's Type Inequalities

Bhagwat R. Yewale, Deepak B. Pachpatte

In this paper, we establish Iyengar type inequalities utilizing -Caputo fractional derivatives that is, fractional derivative of a function with respect to another function, whi…

math.CA2020

Properties of Some -Hilfer fractional Integrodifferential equations

Deepak B. Pachpatte

In this paper we study some properties of -Hilfer fractional integrodifferential equations. We obtain the existence and uniqueness and other properties such as continuous depend…

math.GM2019★ 3 cited

Some Gruss-type Inequalities Using Generalized Katugampola Fractional Integral

Tariq A. Aljaaidi, Deepak B. Pachpatte

The main objective of this paper is to obtain generalization of some Gruss-type inequalities in case of functional bounds by using a generalized Katugampola fractional integral.

math.GM2019★ 3 cited

On Generalization of Some Inequalities of Chebyshevs Functional Using Generalized Katugampola Fractional Integral

Tariq A. Al-Jaaidi, Deepak B. Pachpatte

In this paper we obtain a generalization of some integral inequalities related to Chebyshev`s functional by using a generalized Katugampola fractional integral.