arXiv:2108.05771 [math.CA]AbstractReferencesReviewsResources Fourier dimension of the cone Terence L. J. Harris Published 2021-08-12Version 1 It is shown that the cone in $\mathbb{R}^{d+1}$ has Fourier dimension $d-1$. This verifies a conjecture of Fraser and Kroon. Comments: 2 pages Categories: math.CA Subjects: 42B10, 28E99 Keywords: fourier dimension, conjecture Related articles: Most relevant | Search more arXiv:2401.01455 [math.CA] (Published 2024-01-02) Fourier dimension of conical and cylindrical hypersurfaces Junjie Zhu arXiv:2412.14756 [math.CA] (Published 2024-12-19) On a conjecture by Alzer and Matkowski Włodzimierz Fechner, Marta Pierzchałka, Gabriela Smejda arXiv:1401.6357 [math.CA] (Published 2014-01-24) On a conjecture of Widom Vilmos Totik, Peter Yuditskii Links Abstract on arXiv.org View preprint PDF Download TeX source Export citation in BibTeX Save eprint metadata as JSON Toolbox Post your review for this article Attach supplementary resources Edit our extended metadata Share this article on social media FacebookGoogle+LinkedInRedditTwitterVK Scan the QR code for this page
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