Skewed bivariate models and nonparametric estimation for the CTE risk measure
By Catalina Bolancé, Montserrat Guillén, E. Pelican, Raluca Vernic. 2008
70 citations recorded by the source corpus.
Subfields: Finance, Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/a663afa91ff68c524a23985a982d640379410528
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Nicola Maria Rinaldo Loperfido
- C. Adcock
- Antonello Maruotti
- Lea Petrella
- Mauro Bernardi
- Martin Eling
- R. Faust
- Adelchi Azzalini
In Management Science and Operations Research
- Mauro Bernardi
- Nicola Maria Rinaldo Loperfido
- Martin Eling
- Antonello Maruotti
- Lea Petrella
- C. Adcock
- Adelchi Azzalini
In Statistics and Probability
- Martin Eling
- C. Adcock
- Antonello Maruotti
- Mauro Bernardi
- Lea Petrella
- Nicola Maria Rinaldo Loperfido
- Adelchi Azzalini
- Reinaldo Boris Arellano-Valle
Citations in the corpus
- Skewed distributions in finance and actuarial science: a review (2015, methodology): “Furthermore, a number of empirical studies consider the skew-normal distribution, especially in a goodnessof-fit context (Bolance et al. 2008; Eling 2012).”
- Fitting insurance claims to skewed distributions: Are the skew-normal and skew-student good models? (2012, methodology): “This work is related to Bolance et al. (2008), who fit the skew-normal and log skew-normal to a set of bivariate claims data from the Spanish motor insurance industry.”
- Skew mixture models for loss distributions: a Bayesian approach (2012, methodology): “Recently Bolance et al. (2008) provides strong empirical evidence in favor of the use of the Skew Normal, and log-Skew Normal distributions to model bivariate claims data from the Spanish motor insurance industry, while Ahn et al. (2012) use the log Phase-type distribution as a parametric…”