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Francisco Cribari-Neto

Researcher at Federal University of Pernambuco

Publications -  152
Citations -  7399

Francisco Cribari-Neto is an academic researcher from Federal University of Pernambuco. The author has contributed to research in topics: Estimator & Score test. The author has an hindex of 33, co-authored 147 publications receiving 6240 citations. Previous affiliations of Francisco Cribari-Neto include Brazilian Development Bank & Southern Illinois University Carbondale.

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Beta Regression for Modelling Rates and Proportions

TL;DR: In this article, the authors proposed a regression model where the response is beta distributed using a parameterization of the beta law that is indexed by mean and dispersion parameters, which is useful for situations where the variable of interest is continuous and restricted to the interval (0, 1) and is related to other variables through a regression structure.
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Beta Regression in R

TL;DR: The betareg package is described which provides the class of beta regressions in the R system for statistical computing and incorporates features such as heteroskedasticity or skewness which are commonly observed in data taking values in the standard unit interval, such as rates or proportions.
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Asymptotic inference under heteroskedasticity of unknown form

TL;DR: This work focuses on the finite-sample behavior of heteroskedasticity-consistent covariance matrix estimators and associated quasi-t tests, and proposes a new estimator, which is tailored to take into account the effect of leverage points in the design matrix on associated quasi/t tests.
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On beta regression residuals

TL;DR: In this paper, two new residuals for the class of beta regression models were proposed, and numerically evaluated their behaviour relative to the residuals proposed by Ferrari and Cribari-Neto.
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A generalization of the exponential-Poisson distribution

TL;DR: In this article, the authors generalize the exponential-Poisson (EP) distribution and show that the failure rate of the new distribution can be decreasing or increasing, and provide closed-form expressions for the density, cumulative distribution, survival and failure rate functions; they also obtain the density of the i th order statistic.