R
Rosa Arboretti Giancristofaro
Researcher at University of Padua
Publications - 43
Citations - 474
Rosa Arboretti Giancristofaro is an academic researcher from University of Padua. The author has contributed to research in topics: Nonparametric statistics & Categorical variable. The author has an hindex of 11, co-authored 41 publications receiving 409 citations. Previous affiliations of Rosa Arboretti Giancristofaro include University of Ferrara.
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The importance of landscape in wine quality perception: An integrated approach using choice-based conjoint analysis and combination-based permutation tests
Tiziano Tempesta,Rosa Arboretti Giancristofaro,Livio Corain,Luigi Salmaso,Diego Tomasi,Vasco Ladislao Boatto +5 more
TL;DR: In this paper, the importance of landscape in wine quality perception was evaluated using a novel integrated approach based on two statistical techniques, i.e. choice-based conjoint analysis and combination-based permutation tests.
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Model performance analysis and model validation in logistic regression
TL;DR: A new model validation procedure for a logistic regression model and a methodology for the assessment of the performance of a given model by using an example taken from a management study are described.
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Consumer preferences in food packaging: cub models and conjoint analysis
TL;DR: CUB models can grasp some psychological characteristics of consumers related to the “feeling” toward packaging attributes and related to an inherently “uncertainty” that affects...
Journal ArticleDOI
Consumer preferences in food packaging: cub models and conjoint analysis
TL;DR: In this paper, a combination of uniform discrete and shifted binomial distributions (CUB) models was used to evaluate food packaging features in order to evaluate consumer preferences, which can grasp some psychological characteristics of consumers related to the "feeling" toward packaging attributes and related to an inherently "uncertainty".
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Moment-based multivariate permutation tests for ordinal categorical data
TL;DR: In this paper, a permutation approach is proposed to cope with the stochastic dominance problem in testing for ordered categorical variables, which is based on a simultaneous analysis of a finite set of sampling moments of ranks, or general scores, assigned to ordered classes.