2018
DOI: 10.1080/02664763.2018.1450363
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Bayesian CV@R/super-quantile regression

Abstract: In this paper we provide a Bayesian interpretation of the conditional value at risk, CV@R, or super-quantile regression recently developed by Rockafellar, Royset and Miranda (2014). Computations are based on particle filtering using a special posterior distribution consistent with the super-quantile concept. An empirical application to data used by RRM as well to another data set on energy prices confirms their results and shows the applicability of the new techniques.

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Cited by 3 publications
(2 citation statements)
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“…(2014)[ 11 ] presented a super-quantile regression with several numerical examples in the area of uncertainty quantification. Tsionas and Izzeldin (2018)[ 12 ] provided the Bayesian interpretation of the conditional value at risk; that is, super-quantile regression and computations are based on particle filtering using a special posterior distribution consistent with the super-quartile concept.…”
Section: S Ubjects and M Ethodsmentioning
confidence: 99%
“…(2014)[ 11 ] presented a super-quantile regression with several numerical examples in the area of uncertainty quantification. Tsionas and Izzeldin (2018)[ 12 ] provided the Bayesian interpretation of the conditional value at risk; that is, super-quantile regression and computations are based on particle filtering using a special posterior distribution consistent with the super-quartile concept.…”
Section: S Ubjects and M Ethodsmentioning
confidence: 99%
“…In related applications, Ref. [29] employed Bayesian CVaR super-quantile regression on the energy price dataset, whereas Ref. [30] used ES and VaR as risk measures in a real options context.…”
Section: Literature Review: Risk Quantificationmentioning
confidence: 99%