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R(p; q)-calculus: differentiation and integration

open access: yesR(p; q)-calculus: differentiation and integration
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Classical inequalities for (p, q)-calculus on finite intervals

Boletín de la Sociedad Matemática Mexicana, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jain, Pankaj, Manglik, Rohit
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Finite Mellin transform for $$(p,q)$$  and symmetric calculus

Journal of Pseudo-Differential Operators and Applications, 2020
The authors filled several pages of the article by already existing results in the listed references. The results presented in Sections 4 (used \(\sigma=\frac{\pi}{log(q/p)}\)) and 7 (used \(\sigma=\frac{2\pi}{log(qp)}\)) are developed on the basis of slight differences in the values of \(\sigma\) and \(w\).
Jain, Pankaj   +2 more
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A study on harmonic univalent function with \((p, q)\)-calculus and introducing \((p, q)\)-Poisson distribution series

2023
Dicle University Scientific Research Projects Coordination Unit [IIBF.21.001]
Canbulat, A., Sakar, F. M.
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Generalized midpoint type inequalities within the $$(\textrm{p,q})$$-calculus framework

Afrika Matematika, 2023
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Eze R. Nwaeze, Artion Kashuri
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Cesàro sequence spaces via (p, q)-calculus and compact matrix operators

The Journal of Analysis, 2022
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Taja Yaying   +2 more
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New integral inequalities involving m—convex functions in (p,q)—calculus

Tbilisi Mathematical Journal, 2021
Some new Hermite-Hadamard integral inequalities for \(m\)-convex functions via \((p,q)\)-calculus are obtained. First let us define the \((p,q)_a\)-integral and the \((p,q)^b\)-integral for the function \(f\). Definition.
Kashuri, Artion   +2 more
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The Picard and Gauss–Weierstrass Singular Integrals in (p, q)-Calculus

Bulletin of the Malaysian Mathematical Sciences Society, 2019
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A. Aral, E. Deniz, H. Erbay
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