arXiv:1409.3058 [math.FA]AbstractReferencesReviewsResources
A way from the isoperimetric inequality in the plane to a Hilbert space
Published 2014-09-10Version 1
We will formulate and prove a generalization of the isoperimetric inequality in the plane. Using this inequality we will construct an unitary space - and in consequence - an isomorphic copy of a separable infinite dimensional Hilbert space, which will appear also an RHKS.
Categories: math.FA
Related articles: Most relevant | Search more
arXiv:math/0306089 [math.FA] (Published 2003-06-05)
Isoperimetric inequalities of euclidean type in metric spaces
arXiv:2003.12549 [math.FA] (Published 2020-03-27)
Nearly invariant subspaces for operators in Hilbert spaces
arXiv:1910.07837 [math.FA] (Published 2019-10-17)
On Hausdorff measure and an inequality due to Maz'ya