THE NONCOMMUTATIVE l1-l2 INEQUALITY FOR HILBERT C*-MODULES AND THE EXACT CONSTANT

dc.contributor.authorMahesh Krishna, K.M.
dc.contributor.authorJohnson, P.S.
dc.date.accessioned2026-02-04T12:28:30Z
dc.date.issued2022
dc.description.abstractLet A be a unital C*-algebra. Then it follows that (Formula Presented) By modifications of arguments of Botelho-Andrade, Casazza, Cheng, and Tran given in 2019, for certain n-tuple x = (Formula Presented), we give a method to compute a positive element cx in the C*-algebra A such that the equality (Formula Presented) holds. We give an application for the integral of Kasparov. We also derive a formula for the exact constant for the continuous l<inf>1</inf> - l<inf>2</inf> inequality. © 2022. Kyungnam University Press
dc.identifier.citationNonlinear Functional Analysis and Applications, 2022, 27, 2, pp. 249-259
dc.identifier.issn12291595
dc.identifier.urihttps://doi.org/10.22771/nfaa.2022.27.02.03
dc.identifier.urihttps://idr.nitk.ac.in/handle/123456789/22781
dc.publisherKyungnam University Press
dc.subjectC,-algebra
dc.subjectHilbert c,-module.
dc.titleTHE NONCOMMUTATIVE l1-l2 INEQUALITY FOR HILBERT C*-MODULES AND THE EXACT CONSTANT

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