Concentration inequalities - Open Access .click

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1985
We shall now prove the two inequalities mentioned in section 4. In the proofs we rely on Jensen’s inequality for convex functions. A function f is called convex if all its cords lie above or on the graph of f. In analytical terms this means that $$pf({x_{1}}) + \left( {1 - p} \right)f\left( {{x_{2}}} \right) \geqslant f\left( {p{x_{1}} + \left( {1 -
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Concentration Inequalities.

Arch. Formal Proofs, 2023
Emin Karayel, Yong Kiam Tan
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Concentration Inequalities for Polynomials in α-Sub-Exponential Random Variables

Electronic Journal of Probability, 2021
Arthur Sinulis, Holger Sambale, Friedrich Götze +2 more
exaly

Concentration Inequalities

2018
Randal Douc +3 more
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Reducing Social Inequalities in Cancer: Setting Priorities for Research

Ca-A Cancer Journal for Clinicians, 2018
David I Conway +2 more
exaly

The Bounds of the Concentration Index When the Variable of Interest Is Binary, With an Application to Immunization Inequality.

Health Economics (United Kingdom), 2005
Adam Wagstaff
exaly

About the Constants in Talagrand's Concentration Inequalities for Empirical Processes

Annals of Probability, 2000
Pascal Massart
exaly