Some Inequalities for f-Divergence Measures Generated by 2n-Convex Functions
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Dragomir, Sever S and Koumandos, Stamatis (2007) Some Inequalities for f-Divergence Measures Generated by 2n-Convex Functions. Research report collection, 10 (4).
Abstract
A double Jensen type inequality for 2n−convex functions is obtained and applied to establish upper and lower bounds for the f−divergence measure in Information Theory. Some particular inequalities of interest are stated as well.
| Item type | Article |
| URI | https://vuir.vu.edu.au/id/eprint/17593 |
| Subjects | Historical > FOR Classification > 0101 Pure Mathematics Current > Collections > Research Group in Mathematical Inequalities and Applications (RGMIA) |
| Keywords | f-divergence measure, 2n-convexity, convex functions, absolutely monotonic and completely monotonic functions, analytic inequalities |
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