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Francesco Bartolucci

Researcher at University of Perugia

Publications -  225
Citations -  3077

Francesco Bartolucci is an academic researcher from University of Perugia. The author has contributed to research in topics: Latent class model & Expectation–maximization algorithm. The author has an hindex of 31, co-authored 214 publications receiving 2629 citations. Previous affiliations of Francesco Bartolucci include University of Urbino.

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Assessment of school performance through a multilevel latent Markov Rasch model

TL;DR: An extension of the latent Markov Rasch model is described for the analysis of binary longitudinal data with covariates when subjects are collected in clusters, such as students clustered in classes.
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Longitudinal networks of dyadic relationships using latent trajectories: evidence from the European interbank market

TL;DR: In this article, the authors study the temporal evolution of dyadic relationships in the European interbank market, as induced by monetary transactions registered in the electronic market for interbank deposits (e‐MID) during a period of 10 years (2006-2015).
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On the conditional logistic estimator in two-arm experimental studies with non-compliance and before-after binary outcomes.

TL;DR: It is shown that, when non-compliance may only be observed in the treatment arm, the effect of the treatment on compliers and that of the control on non-compliers can be identified and consistently estimated under mild conditions.
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Two-Tier Latent Class IRT Models in R

Silvia Bacci, +1 more
- 01 Jan 2016 - 
TL;DR: A class of semi-parametric multidimensional IRT models, in which multiple latent traits are represented through one or more discrete latent variables, allow us to cluster individuals into homogeneous latent classes and, at the same time, to properly study item characteristics.
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Testing for state dependence in binary panel data with individual covariates

TL;DR: In this paper, a test for state dependence in binary panel data under the dynamic logit model with individual covariates is proposed, where the level of association between the response variables is measured by a single parameter that may be estimated by a conditional maximum likelihood approach.