Show simple item record

dc.contributor.authorDo, Yen
dc.contributor.authorNguyen, Hoi H
dc.contributor.authorNguyen, Oanh
dc.contributor.authorPritsker, Igor E
dc.date.accessioned2024-01-17T19:49:36Z
dc.date.available2024-01-17T19:49:36Z
dc.date.issued2021-11-17
dc.identifieroksd_do_central_limit_theorem_for_2021
dc.identifier.citationDo, Y., Nguyen, H.H., Nguyen, O., Pritsker, I.E. (2021). Central Limit Theorem for the number of real roots of random orthogonal polynomials. https://doi.org/10.48550/arxiv.2111.09015
dc.identifier.urihttps://hdl.handle.net/11244/340122
dc.description.abstractIn this note we study the number of real roots of a wide class of random orthogonal polynomials with gaussian coefficients. Using the method of Wiener Chaos we show that the fluctuation in the bulk is asymptotically gaussian, even when the local correlations are different.
dc.formatapplication/pdf
dc.languageen_US
dc.rightsThis material has been previously published. In the Oklahoma State University Library's institutional repository this version is made available through the open access principles and the terms of agreement/consent between the author(s) and the publisher. The permission policy on the use, reproduction or distribution of the material falls under fair use for educational, scholarship, and research purposes. Contact Digital Resources and Discovery Services at lib-dls@okstate.edu or 405-744-9161 for further information.
dc.titleCentral Limit Theorem for the number of real roots of random orthogonal polynomials
dc.date.updated2024-01-16T23:27:29Z
osu.filenameoksd_do_central_limit_theorem_for_2021.pdf
dc.identifier.doi10.48550/arxiv.2111.09015
dc.description.departmentMathematics
dc.type.genrePreprint
dc.type.materialText
dc.subject.keywordsapplied mathematics
dc.subject.keywordsmathematical sciences
dc.subject.keywordsstatistics
dc.identifier.authorORCID: 0000-0002-3102-5003 (Pritsker, Igor E)
dc.identifier.authorScopusID: 6602900239 (Pritsker, Igor E)


Files in this item

Thumbnail

This item appears in the following Collection(s)

Show simple item record