___

• [1] Adeel M, Khan KA, Pečarić D, Pečarić J. Levinson-type inequalities via new Green functions and Montgomery identity. Open Mathematics 2020; 18 (1).
• [2] Ahmad M, Awan KM, Hameed S, Khan KA, Nosheen A. Bivariate Montgomery identity for alpha diamond integrals. Advances in Difference Equations 2019; 314. doi: 10.1186/s13662-019-2254-6
• [3] Akin E. Cauchy functions for dynamic equations on a measure chain. Journal of Mathematical Analysis and Applications 2002; 267: 97-115.
• [4] Aljinović AA, Pečaríc J. On some Ostrowski type inequalities via Montgomery identity and Taylor’s formula. Tamkang Journal of Mathematics 2005; 36(3): 199-218.
• [5] Aljinović AA, Pečaríc J, Pribanić AP. Generalization of Steffensen’s inequality via the extension of Montgomery identity. Open Mathematics 2018; 16: 420-428. doi: 10.1515/math-2018-0039
• [6] Bohner M, Matthews T. Ostrowski inequalities on time scales. Journal of Inequalities in Pure and Applied Mathematics 2008; 9: 6-8.
• [7] Bohner M, Peterson A. Dynamic Equations on Time Scales: An Introduction with Applications. Boston, MA, USA: Birkhäuser, 2001.
• [8] Butt SI, Fahad A, Naseer A, Pečaríc J. Generalized Steffensen’s inequality by Montgomery identity. Journal of Inequalities and Applicatios 2019; 199. doi: 10.1186/s13660-09-2147-y
• [9] Butt SI, Khan KA, Pečaríc J. Popoviciu type inequalities via Green function and generalized Montgomery identity. Mathematical Inequalities and Applications 2015; 18 (4): 1519-1538.
• [10] Butt SI, Pečaríc J. Weighted Popoviciu type inequalities via generalized Montgomery identity. Rad HAZU Matematičke Znanosti 2015; 19 (523): 69-89.
• [11] Karpuz B. Unbounded oscillation of higher-order nonlinear delay dynamic equations of neutral type with oscillating coefficients. Electronic Journal of Qualitative Theory of Differential Equations 2009; 34: 1-14.
• [12] Khan J, Khan MA, Pečaríc J. On Jensen’s type inequalities via generalized majorization inequalities. Filomat 2018; 32 (16): 5719-5733.
• [13] Khan MA, Khan J, Pečaríc J. Generalization of Jensen’s and Jensen-Steffensen’s inequalities by generalized majorization theorem. Journal of Mathematical Inequalities 2017; 11 (4): 1049-1074.
• [14] Khan MA, Khan J, Pečaríc J. Generalizations of Sherman’s inequality by Montgromey idenity. Mongolian Mathematical Journal 2015; 19: 46-63.
• [15] Khan MA, Khan J, Pečaríc J. Generalizations of Sherman’s inequality by Montgromey identity and Green function. Electronic Journal of Mathematical Analysis and Applications 2017; 5 (1): 1-16.
• [16] Mehmood N, Agrwal RP, Butt SI, Pečaríc J. New Generalizations of Popoviciu-type inequalities via new Green’s functions and Montgomery identity. Journal of Inequalities and Applications 2017; 108.
• [17] Mitrinovic DS, Pečaríc J, Fink AM. Inequalities Involving Functions and their Integrals and Derivatives. Dordrecht, Netherlands: Kluwer Academic Publishers, 1991.
• [18] Khan KA, Niaz T, Pecaric D, Pecaric J. Refinement of Jensen’s inequality and estimation of f- and Renyi divergence via Montgomery identity. Journal of inequalities and Applications 2018; 318. doi: 10.1186/s13660-018-1902-9
• [19] Pečarić J. On the Čebyšev Inequality. Scientific Bulletin of ”Politehnica” University of Timişoara 1980; 25 (39): 10-11.
• [20] Pachpatte BG. On Čebyšev-Grüss type inequalities via Pečarić’s extension of the Montgomery identity. Journal of Inequalities in Pure and Applied Mathematics 2006; 7 (1).
• [21] Rashid S, Hammouch Z, Kalsoom H, Ashraf R, Chu YM. New investifation on the generalized K-fractional integral operators. Frontier in Physics 2020; 8: 25. doi: 10.3389/fphy2020.00025
• [22] Rashid S, Hammouch Z, Baleanu D, Chu YM. New generalizations in the sense of the weighted non-singular fractional integral operator. Fractals 2020. doi: 10.1142/S0218348X20400034
• [23] Rashid S, Hammouch Z, Jarad F, Chu YM. New estimates of integral inequalities via generalized proportional fractional integral operator with respect to another function. Fractals 2020. doi: 10.1142/S0218348X20400277
• [24] Rashid S, Kalsoom H, Hammouch Z, Ashraf R, Baleanu D et al. New multi parametrized estimates having p-th order differentiablity in fractional calculus for predominating h-convex functions in Hilbert space. Symmetry 2020; 12 (2): 222. doi: 10.3390/sym12020222
• [25] Sarikaya MZ, Aktan N, Yildirim H. On weighted C̆ebys̆ev-Grüss inequalities on time scales. Journal of Mathematical Inequalities 2008; 2 (2): 185-195.