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hal.structure.identifierInstitut de Mathématiques de Bordeaux [IMB]
dc.contributor.authorBONNEFONT, Michel
dc.contributor.authorHILLION, Erwan
dc.contributor.authorSAUMARD, Adrien
dc.date.accessioned2024-04-04T02:35:44Z
dc.date.available2024-04-04T02:35:44Z
dc.date.issued2023-02-09
dc.identifier.urihttps://oskar-bordeaux.fr/handle/20.500.12278/190667
dc.description.abstractEnExtending results of Hargé and Hu for the Gaussian measure, we prove inequalities for the covariance Cov_µ(f, g) where µ is a general product probability measure on R d and f, g : R^d → R satisfy some convexity or log-concavity assumptions, with possibly some symmetries.
dc.description.sponsorshipAnalyse Réelle et Géométrie - ANR-18-CE40-0012
dc.description.sponsorshipAnalyse Quantitative de Processus Metastables - ANR-19-CE40-0010
dc.language.isoen
dc.subject.en60E15
dc.subject.encovariance inequality
dc.subject.enHoeffding covariance identity
dc.subject.enFKG inequality
dc.subject.entotally positive kernel
dc.subject.enGaussian correlation conjecture
dc.title.enCOVARIANCE INEQUALITIES FOR CONVEX AND LOG-CONCAVE FUNCTIONS
dc.typeDocument de travail - Pré-publication
dc.subject.halMathématiques [math]/Probabilités [math.PR]
dc.identifier.arxiv2302.05208
bordeaux.hal.laboratoriesInstitut de Mathématiques de Bordeaux (IMB) - UMR 5251*
bordeaux.institutionUniversité de Bordeaux
bordeaux.institutionBordeaux INP
bordeaux.institutionCNRS
hal.identifierhal-03979978
hal.version1
hal.origin.linkhttps://hal.archives-ouvertes.fr//hal-03979978v1
bordeaux.COinSctx_ver=Z39.88-2004&rft_val_fmt=info:ofi/fmt:kev:mtx:journal&rft.date=2023-02-09&rft.au=BONNEFONT,%20Michel&HILLION,%20Erwan&SAUMARD,%20Adrien&rft.genre=preprint


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