The variance upper bound for a mixed random variable
Resumen:
In this note, we derive upper bounds on the variance of a mixed random variable. Our results are an extension of previous results for unimodal and symmetric random variables. The novelty of our findings is that this mixed random variable does not necessary need to be symmetric and is multimodal. We also characterize the cases when these bounds are optimal.
| 2017 | |
|
Gruss’ inequality Popoviciu’s inequality Unimodal Symmetry |
|
| Inglés | |
| Universidad de Montevideo | |
| REDUM | |
| https://hdl.handle.net/20.500.12806/1359 | |
| Acceso abierto | |
| Attribution-NonCommercial-NoDerivatives 4.0 Internacional |
Resultados similares
-
A mass transportation approach for Sobolev inequalities in variable exponent spaces.
Autor(es):: Borthagaray, Juan Pablo
Fecha de publicación:: (2015) -
Estimating axial symmetry using random projections
Autor(es):: Cholaquidis, Alejandro
Fecha de publicación:: (2025) -
Fairness and redistribution, a comment
Autor(es):: Di Tella, Rafael
Fecha de publicación:: (2013) -
Skilled and Unskilled Wages in Uruguay, 1915-2015
Autor(es):: Camou, María
Fecha de publicación:: (2018) -
The role of ideology in shaping economists' opinions on inequality and discrimination: evidence from Uruguay
Autor(es):: Amarante, Verónica
Fecha de publicación:: (2024)