Praveen Agarwal

most citedExtended Weyl fractional integrals and their inequalities

2 citations · 3 across the 4 of their papers we have counts for

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math.AP2020

Existence and multiplicity of positive weak solutions for a new class of $(p; q)$ -Laplacian systems

Rafik Guefaifia, Jiabin Zuo, Salah Boulaaras +1

The paper is concerned with the existence of positive weak solutions for a new class of $(p, q)$ -Laplacian elliptic systems in a bounded domain by means of the method o…

math.AP2017★ 2 cited

Extended Weyl fractional integrals and their inequalities

Praveen Agarwal, Mohamed Jleli, Feng Qi

In the paper, the authors establish some interesting identities and inequalities involving the extended Weyl type fractional integrals.

math.AP2017

Certain Ostrowski type inequalities for generalized s-convex functions

Muharrem Tomar, Praveen Agarwal, Mohamed Jleli

In this paper, we first obtain a generalized integral identity for twice local differentiable functions. Then, using functions whose second derivatives in absolute value at certain…

math.AP2017

On the solutions of certain fractional kinetic equations involving $E_{k, α, β}^{γ, q} (.)$

Praveen Agarwal, Donal O'Regan, Mehar Chand

We develop a new generalized form of the fractional kinetic equation involving a generalized k-Bessel function. The generalized $k$ -Mittag-leffler function $E_{k, α, β}^{γ, q} (.)$ is…

Existence and multiplicity of positive weak solutions for a new class of (p;q)-Laplacian systems

Extended Weyl fractional integrals and their inequalities

Certain Ostrowski type inequalities for generalized s-convex functions

On the solutions of certain fractional kinetic equations involving Ek,α,βγ,q​(.)

Existence and multiplicity of positive weak solutions for a new class of $(p; q)$ -Laplacian systems

On the solutions of certain fractional kinetic equations involving $E_{k, α, β}^{γ, q} (.)$