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Multivariate Triangular Quantile Maps for Novelty Detection

dc.contributor.authorWang, Jingjing
dc.date.accessioned2024-05-21T15:53:13Z
dc.date.available2024-05-21T15:53:13Z
dc.date.issued2024-05-21
dc.date.submitted2024-05-16
dc.description.abstractNovelty detection, a fundamental task in the field of machine learning, has drawn a lot of recent attention due to its wide-ranging applications and the rise of neural approaches. In this thesis, we present a general framework for neural novelty detection that centers around a multivariate extension of the univariate quantile function. Our general framework unifies and extends many classical and recent novelty detection algorithms, and opens the way to exploit recent advances in flow-based neural density estimation. We adapt the multiple gradient descent algorithm to obtain the first efficient end-to-end implementation of our framework that is free of tuning hyperparameters. Extensive experiments over a number of synthetic and real datasets confirm the efficacy of our proposed method against state-of-the-art alternatives.en
dc.identifier.urihttp://hdl.handle.net/10012/20578
dc.language.isoenen
dc.pendingfalse
dc.publisherUniversity of Waterlooen
dc.subjectnovelty detectionen
dc.subjectmultivariate quantileen
dc.subjectnormalizing flowen
dc.titleMultivariate Triangular Quantile Maps for Novelty Detectionen
dc.typeMaster Thesisen
uws-etd.degreeMaster of Mathematicsen
uws-etd.degree.departmentDavid R. Cheriton School of Computer Scienceen
uws-etd.degree.disciplineComputer Scienceen
uws-etd.degree.grantorUniversity of Waterlooen
uws-etd.embargo.terms0en
uws.contributor.advisorYu, Yaoliang
uws.contributor.affiliation1Faculty of Mathematicsen
uws.peerReviewStatusUnrevieweden
uws.published.cityWaterlooen
uws.published.countryCanadaen
uws.published.provinceOntarioen
uws.scholarLevelGraduateen
uws.typeOfResourceTexten

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