Research Article
Year 2018,
Volume: 3 Issue: 1, 32 - 39, 31.12.2018
Abstract
In this work, the q-analogue of Bernoulli inequality is proved. Some other related results are presented.
References
- H. Gauchman, Integral inequalities in q-calculus, Computers and Mathematics with Applications,47 2004, 281-300.
- V.G. Kac and P. Cheeung, Quantum calculus, Universitext, Springer-Verlag, New York, (2002).
- D.S. Mitrinovic, J. Pecaric and A.M. Fink, Classical and New Inequalities in Analysis, Kluwer Academic, Dordrecht, 1993.
- P.M. Rajkovic, M.S. Stankovic and S.D. Marinkovic, Mean value theorems in q-calculus, MatematickiVesnik, 54 2002, 171-178.
Year 2018,
Volume: 3 Issue: 1, 32 - 39, 31.12.2018
Abstract
References
- H. Gauchman, Integral inequalities in q-calculus, Computers and Mathematics with Applications,47 2004, 281-300.
- V.G. Kac and P. Cheeung, Quantum calculus, Universitext, Springer-Verlag, New York, (2002).
- D.S. Mitrinovic, J. Pecaric and A.M. Fink, Classical and New Inequalities in Analysis, Kluwer Academic, Dordrecht, 1993.
- P.M. Rajkovic, M.S. Stankovic and S.D. Marinkovic, Mean value theorems in q-calculus, MatematickiVesnik, 54 2002, 171-178.
There are 4 citations in total.
Details
| Primary Language | English |
|---|---|
| Journal Section | Volume III, Issue I, 2018 |
| Authors | |
| Publication Date | December 31, 2018 |
| Published in Issue | Year 2018 Volume: 3 Issue: 1 |
