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Sharp Interpolation Inequalities on the Sphere

Editorial: Chin. Ann. Math.
Licencia: Creative Commons (by-nc-nd)
Autor(es): Dolbeault, Jean; [et al.]

This paper is devoted to various considerations on a family of sharp interpolation inequalities on the sphere, which in dimension greater than 1 interpolate between Poincar´e, logarithmic Sobolev and critical Sobolev (Onofri in dimension two) inequalities. The connection between optimal constants and spectral properties of the Laplace-Beltrami operator on the sphere is emphasized. The authors address a series of related observations and give proofs based on symmetrization and the ultraspherical setting.
[2013]

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