J
José M. R. Murteira
Researcher at University of Coimbra
Publications - 22
Citations - 609
José M. R. Murteira is an academic researcher from University of Coimbra. The author has contributed to research in topics: Regression analysis & Estimator. The author has an hindex of 7, co-authored 20 publications receiving 523 citations. Previous affiliations of José M. R. Murteira include Technical University of Lisbon & University of Lisbon.
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Alternative estimating and testing empirical strategies for fractional regression models
TL;DR: In this article, a comprehensive survey of the main alternative models and estimation methods suitable to deal with fractional response variables is presented, and a full testing methodology is proposed to assess the validity of the assumptions required by each alternative estimator.
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Regression Analysis of Multivariate Fractional Data
TL;DR: In this paper, alternative regression models and estimation methods for dealing with multivariate fractional response variables are discussed, both conditional mean models, estimable by nonlinear least squares and quasi-maximum likelihood, and fully parametric models (Dirichlet and Dirichlet-multinomial), estimability by maximum likelihood, are considered.
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Political connections and banking performance: the moderating effect of gender diversity
TL;DR: In this paper, the authors investigated the role of board gender diversity in explaining the effects of board members' political connections on banking performance in the Eurozone and found that when gender diversity is high, there is a U-shaped nonlinear relationship between political connections and banking performance.
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A Generalized Goodness-of-functional Form Test for Binary and Fractional Regression Models
TL;DR: This paper proposed a conditional mean test to assess the validity of binary and fractional parametric regression models, which is based on a very flexible parametric generalization of the postulated model.
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Regression Analysis of Multivariate Fractional Data
TL;DR: In this article, alternative regression models and estimation methods for dealing with multivariate fractional response variables are discussed, both conditional mean models, estimable by quasi-maximum likelihood, and fully parametric models (Dirichlet and Dirichletmultinomial), estimability by maximum likelihood, are considered.