Quantum integral inequalities for convex functions
By W. Sudsutad, Sotiris K. Ntouyas, Jessada Tariboon. 2015
144 citations recorded by the source corpus.
In this paper we establish some new quantum integral inequalities for convex functions.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/aa49dc388a47ffc2a70cbe56f111a253b3a91515
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In Applied Mathematics
- M. Kunt
- Imdat Iscan
- M. Sarıkaya
- Muhammad Amer Latif
- Sever Silvestru Dragomir
- Ebrahim Momoniat
- Mohamed Jleli
- Y. Chu
Citations in the corpus
- q-Hermite Hadamard inequalities and quantum estimates for midpoint type inequalities via convex and quasi-convex functions (2016, background): “Also, Noor et al. (2015), Noor et al. (2015), Sudsutad et al. (2015), and Zhuang et al., 2016, have contributed to the ongoing research and have developed some integral inequalities which provide quantum estimates for the right part of the quantum analog of Hermite– Hadamard inequality through q…”
- Some q-analogues of Hermite–Hadamard inequality of functions of two variables on finite rectangles in the plane (2017, background): “The readers are referred to Tariboon and Ntouyas (2013), Sudsutad et al. (2015), Kac and Cheung (2002) and Ernst (2012) for some q -calculus essentials and inequalities over finite intervals.”