S
Sever S Dragomir
Researcher at Victoria University, Australia
Publications - 841
Citations - 16030
Sever S Dragomir is an academic researcher from Victoria University, Australia. The author has contributed to research in topics: Convex function & Kantorovich inequality. The author has an hindex of 59, co-authored 840 publications receiving 14865 citations. Previous affiliations of Sever S Dragomir include West University of Timișoara & University of Adelaide.
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Ostrowski's Inequalities for Functions Whose Derivatives are s-Convex in the Second Sense
TL;DR: New inequalities of Ostrowski type for functions whose derivatives in absolute value are s-convex in the second sense are obtained.
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Some q-analogues of Hermite–Hadamard inequality of functions of two variables on finite rectangles in the plane
TL;DR: In this article, a q 1 q 2 -Holder inequality for functions of two variables over finite rectangles is established, and some quantum estimates of trapezoidal type inequality of functions of 2D variables whose q √ q 2 −partial derivatives in absolute value with certain powers satisfy the criteria of convexity on co-ordinates.
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An inequality of ostrowski type and its applications for simpson's rule and special means
Igor Fedotov,Sever S Dragomir +1 more
TL;DR: An integral inequality of Ostrowski type and its applications for special means and error evaluation in Simpson's quadrature rule are given in this paper, where the integral inequality is applied to the special case of the ODE.
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An inequality of ostrowski's type for cumulative distribution functions
Neil S Barnett,Sever S Dragomir +1 more
TL;DR: The main aim of as discussed by the authors is to establish an Ostrowski type inequality for the cumulative distribution function of a random variable taking values in a finite interval, and an application for a Beta random variable is given.
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On Hadamard's inequality for the convex mappings defined on a ball in the space and applications
TL;DR: In this article, the authors point out an inequality of Hadamard's type for triple integrals which works for convex functions defined on a ball from the space, and some mappings naturally connected with this inequality and related results are also pointed out.