Raffaella Calabrese
Titoli dell'autore
Regression model for proportions with probability masses at zero and one
Gratis
digital

Anno:
2012
SUMMARY
In many settings, the variable of interest is a proportion with high concentration of data at the
boundaries. This paper proposes a regression model for a fractional variable with nontrivial probability
masses at the extremes. In particular, the dependent variable is assumed to be a mixed random
variable, obtained as the mixture of a Bernoulli and a beta random variables. The endpoints
of zero and one are modelled by a logistic regression model. The values belonging to the interval
(0,1) are assumed to be beta distributed and their mean and dispersion are jointly modelled by
using two link functions. The regression model proposed here accommodates skewness and heteroscedastic
errors. Finally, an application to loan recovery process of Italian banks is also provided.
Keywords: Proportions, Mixed Random Variable, Beta Regression, Skewness, Heteroscedasticity.
Measuring loan recovery rate: methodology and empirical evidence
Gratis
digital

Anno:
2008
This paper aims at proposing a new methodology to compute recovery rate on non-performing bank
loans, in order to confine this variable within the interval [0,1]. Such a methodology is then applied
to data on loans gathered by the Bank of Italy and some interesting characteristics of the loan recovery
process in the Italian banking market are highlighted. The combined effects of some variables
on the recovery rates are also analysed. In particular, the presence of either collateral or personal
guarantee, the borrower’s residence area are considered, thereby emphasizing the relationship
between the recovery rate and the total exposure.
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