Results 131 to 140 of about 299 (185)

Generalized power Pompeıu type inequalities for local fractional integrals with applications to Ostrowski's inequality

, 2019
Samet Erden, Mehmet Zeki Sarıkaya, Sever S Dragomir   +2 more
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New Developments in Ostrowski's Type Inequalities by Using 13-Step Quadratic Kernel

Muhammad Muawwaz, Muhammad Maaz, Ather Qayyum, Siti Suzlin Supadi, Usman Ali, Muhammad Danial Faiz   +5 more
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O(N) and O(N) and O(N) [PDF]

A Michelson, AN Vasiliev, AN Vasiliev, B Berche, Brian Trundy, Christian Jepsen, DJ Broadhurst, E Brezin, E Gava, E Muller-Hartmann, EY Lerner, F Gliozzi, F Gliozzi, F Kos, FJ Dyson, FJ Urries de, IM Gelfand, IR Klebanov, J Honkonen, J Sak, KG Wilson, L Brekke, LP Kadanoff, M D’Eramo, MD Missarov, ME Fisher, ME Fisher, MF Paulos, MV Ostrogradski, N Defenu, PGO Freund, PGO Freund, PM Bleher, R Hornreich, RJ Elliott, RM Hornreich, S Giombi, SA Brazovskii, Sarthak Parikh, SS Gubser, SS Gubser, Steven S. Gubser, SW Hawking, TP Eggarter, W Selke, Y Okada   +45 more
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AN INEQUALITY OF OSTROWSKI'S TYPE FOR CUMULATIVE DISTRIBUTION FUNCTIONS [PDF]

, 1998
Neil S Barnett, Sever S Dragomir
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Quasi Gruss Type Inequalities for Complex Functions Defined on Unit Circle with Applications for Unitary Operators in Hilbert Spaces [PDF]

, 2016
Dragomir, Sever S
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Optimum quadrature formulae and natural splines [PDF]

, 1972
Kershaw, D.
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代数幾何学シンポジウム2012報告集 [PDF]

山木, 壱彦, 松下, 大介, 永井, 保成   +2 more
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Linear systems reduction and its relationship to multivariable control systems synthesis. [PDF]

, 1979
Woon, Sang Kuang
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Weighted Ostrowski, Ostrowski-Gruss and Ostrowski--Cebysev type inequalities on time scales

Publicationes Mathematicae Debrecen, 2012
Recently several authors have extended various classical inequalities to inequalities on time scales, an important concept due to Hilger that enables discrete and continuous results to be proved simultaneously, see in particular \textit{R. Agarwal, M. Bohner and A. Peterson} [Math. Inequal. Appl. 4, 535--557 (2001; Zbl 1021.34005)], \textit{M.
Tuna, Adnan, Jiang, Yong, Liu, Wenjun
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Ostrowski-type Inequalities

2012
In [81], A.M. Ostrowski proved the inequality (7), which is now known in the literature as Ostrowski’s inequality. Since its apperance in 1938, a good deal of research activity has been concentrated on the investigation of the inequalities of the type (7) and their applications.
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