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Marie-Hélène Masson

Researcher at University of Technology of Compiègne

Publications -  10
Citations -  411

Marie-Hélène Masson is an academic researcher from University of Technology of Compiègne. The author has contributed to research in topics: Fuzzy number & Fuzzy logic. The author has an hindex of 7, co-authored 10 publications receiving 394 citations. Previous affiliations of Marie-Hélène Masson include Centre national de la recherche scientifique.

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Inferring a possibility distribution from empirical data

TL;DR: This paper proposes to characterize the probabilities of the different classes by simultaneous confidence intervals with a given confidence level [email protected] from this imprecise specification, a procedure for constructing a possibility distribution is described, insuring that the resulting possibility distribution will dominate the true probability distribution in at least 100% of the cases.
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Nonparametric rank-based statistics and significance tests for fuzzy data

TL;DR: Nonparametric rank-based statistics depending only on linear orderings of the observations are extended to fuzzy data, leading to the concepts of fuzzy p-value, and graded rejection of the null hypothesis at a given significance level.
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Multidimensional scaling of interval-valued dissimilarity data

TL;DR: This method is extended to the case where dissimilarities are only known to lie within certain intervals, and shows the ability of this method to represent both the structure and the precision of dissimilarity measurements.
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Principal component analysis of fuzzy data using autoassociative neural networks

TL;DR: This paper describes an extension of principal component analysis allowing the extraction of a limited number of relevant features from high-dimensional fuzzy data, and the concept of correlation coefficient is extended to fuzzy numbers, allowing the interpretation of the new features in terms of the original variables.
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Multidimensional scaling of fuzzy dissimilarity data

TL;DR: This paper extendsMultidimensional scaling to the case where dissimilarities are expressed as intervals or fuzzy numbers, and each object is no longer represented by a point but by a crisp or a fuzzy region.