Hermite–Hadamard type inequalities for co-ordinated convex and qausi-convex functions and their applications
By Muhammad Amer Latif, Saima Rashid, Sever Silvestru Dragomir, Y. Chu. Journal of Inequalities and Applications, 2019
75 citations recorded by the source corpus.
In the article, we present several Hermite–Hadamard type inequalities for the co-ordinated convex and quasi-convex functions and give an application to the product of the moment of two continuous and independent random variables. Our results are generalizations of some earlier results. Additionally, an illustrative example on the probability distribution is given to support our results.
Subfields: Applied Mathematics, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/49db868ea581690ea8a4469c12a86874613c5546
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In Applied Mathematics
- Y. Chu
- Saima Rashid
- Muhammad Aslam Noor
- Khalida Inayat Noor
- M. Adil Khan
- Yousaf Khurshid
- Miao-Kun Wang
- Tie-hong Zhao
In Management Science and Operations Research
Citations in the corpus
- Conformable fractional integral inequalities for GG- and GA-convex functions (2020, background): “5013 Recently, many generalizations, invariants and extensions have been made for the convexity, for example, harmonic-convexity [21,22], exponential-convexity [23,24], s-convexity [25,26], Schur-convexity [27–29], strong convexity [30–33], Hp,q-convexity [34–38], generalized convexity [39], GG- and”
- Ostrowski type inequalities in the sense of generalized $\mathcal{K}$-fractional integral operator for exponentially convex functions (2020, background): “For observing various other kinds of exponentially convex functions and their generalizations, see [1,2,6,7,10,12,40,54,66,67].”