NANuttapong Arunrat
Nuttapong Arunrat
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Nuttapong Arunrat has a total of 6 co-authors. Here are the top co-authors by number of shared publications:
- Kamsing Nonlaopon
Department of Mathematics, Faculty of Science, Khon Kaen University, Khon Kaen, Thailand
3 shared publications - Keaitsuda Maneeruk Nakprasit
Department of Mathematics, Faculty of Science, Khon Kaen University, Khon Kaen 40002, Thailand
2 shared publications - Sotiris Ntouyas
Department of Mathematics, University of Ioannina, 451 10 Ioannina, Greece
2 shared publications - Hüseyin Budak
Department of Mathematics, Faculty of Arts and Sciences, Kocaeli University, 41001 Kocaeli, Türkiye
1 shared publication - Jessada Tariboon
Intelligent and Nonlinear Dynamic Innovations Research Center, Department of Mathematics, Faculty of Applied Science, King Mongkut’s University of Technology North Bangkok, Bangkok 10800, Thailand
1 shared publication - Praveen Agarwal
Department of Mathematics, Anand International College of Engineering, Jaipur, India
1 shared publication
Latest Publications
- Open Access
- 2 August 2023
- Published by MDPI AG in Mathematics
- Vol. 11 (15) , 3387
On Hermite–Hadamard–Fejér-Type Inequalities for η-Convex Functions via Quantum Calculus
In this paper, we use - and -integrals to establish some quantum Hermite–Hadamard–Fejér-type inequalities for -convex functions. By taking , our results reduce to classical results on Hermite–Hadamard–Fejér-type inequalities for -convex functions. Moreover, we give some examples for quantum Hermite–Hadamard–Fejér-type inequalities for -convex functions. Some results presented here for -convex functions provide extensions of others given in earlier works for convex and -convex functions.- 2 August 2023
- Published by MDPI AG in Mathematics
- Vol. 11 (15) , 3387
Open AccessOn Hermite–Hadamard–Fejér-Type Inequalities for η-Convex Functions via Quantum Calculus
In this paper, we use - and -integrals to establish some quantum Hermite–Hadamard–Fejér-type inequalities for -convex functions. By taking , our results reduce to classical results on Hermite–Hadamard–Fejér-type inequalities for -convex functions. Moreover, we give some examples for quantum Hermite–Hadamard–Fejér-type inequalities for -convex functions. Some results presented here for -convex functions provide extensions of others given in earlier works for convex and -convex functions. - Open Access
- 31 January 2022
- Published by MDPI AG in Mathematics
- Vol. 10 (3) , 468
Post-Quantum Chebyshev-Type Integral Inequalities for Synchronous Functions
In this paper, we apply -calculus to establish some new Chebyshev-type integral inequalities for synchronous functions. In particular, we generalize results of quantum Chebyshev-type integral inequalities by using -integral. By taking and , our results reduce to classical results on Chebyshev-type inequalities for synchronous functions. Furthermore, we consider their relevance with other related known results.- 31 January 2022
- Published by MDPI AG in Mathematics
- Vol. 10 (3) , 468
Open AccessPost-Quantum Chebyshev-Type Integral Inequalities for Synchronous Functions
In this paper, we apply -calculus to establish some new Chebyshev-type integral inequalities for synchronous functions. In particular, we generalize results of quantum Chebyshev-type integral inequalities by using -integral. By taking and , our results reduce to classical results on Chebyshev-type inequalities for synchronous functions. Furthermore, we consider their relevance with other related known results. - Open Access
On Fejér Type Inequalities via (p,q)-Calculus
In this paper, we use -integral to establish some Fejér type inequalities. In particular, we generalize and correct existing results of quantum Fejér type inequalities by using new techniques and showing some problematic parts of those results. Most of the inequalities presented in this paper are significant extensions of results which appear in existing literatures.Open AccessOn Fejér Type Inequalities via (p,q)-Calculus
In this paper, we use -integral to establish some Fejér type inequalities. In particular, we generalize and correct existing results of quantum Fejér type inequalities by using new techniques and showing some problematic parts of those results. Most of the inequalities presented in this paper are significant extensions of results which appear in existing literatures.