Classical inequalities for (p, q)-calculus on finite intervals

Author:

Jain Pankaj,Manglik Rohit

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference35 articles.

1. Ahmad, B., Ntouyas, S., Tariboon, J.: Quantum Calculus: New Concepts, Impulsive IVPs and BVPs, Inequalities, Trends in Abstract and Applied Analysis, vol. 4. World Scientific, Singapore (2016)

2. Andréief, K.A.: N’skol’ko slov’ po povodu teorem’ P. L. Čebyševa i V. G. Imšeneckogo ob’ opred ’lennyh’ integralah’ ot’ proizvedenyja funkcii, Soobščenija i Protokoly Zasedanii Matematičeskogo Obščestva Pri Imperatorskom Har’kovskom Universitete, pp. 110–123 (1883)

3. Araci, S., Duran, U., Acikgoz, M., Srivastava, H.M.: A certain $$(p, q)$$-derivative Operator and associated divided differences. J. Inequal. Appl. 301, 8 (2016)

4. Baiarystanov, A.O., Persson, L.-E., Shaimardan, S., Temirkhanova, A.: Some new Hardy-type inequalities in $$q$$-analysis. J. Math. Inequal. 10, 761–781 (2016)

5. Burban, I.M., Klimyk, A.U.: P, Q-differentiation, P, Q-integration and P, Q-hypergeometric series functions related to quantum groups. Integral Transforms Spec. Funct. 2, 15–36 (1994)

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1. Fractional $$(p,q)$$-Mellin Transform and Its Applications;Bulletin of the Iranian Mathematical Society;2023-06-27

2. Sharp Constants for q -Analogue of Hausdorff Operators on Central q -Morrey Spaces;Journal of Function Spaces;2022-05-23

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