Gruss Type Discrete Inequalities in Normed Linear Spaces, Revisited
Sever Silvestru Dragomir
Abstract
Some sharp inequalities of Gruss type for sequences of vectors in real or complex normed linear spaces are obtained. Applications for the discrete Fourier and Mellin transform are given. Estimates for polynomials with coefficients in normed spaces are provided as well.
Create a lesson
Related papers
Poisson area and non-tangential maximal functions on manifolds with ends and applications
Peng Chen, Ji Li, Lixin Yan
Bounds for Orthogonal Expansion Coefficients via Weighted Primitives
Vladimir Sluchak
One-Sided Hardy--Littlewood Maximal Operators on Variable Lebesgue Spaces Beyond Log-Hölder Continuity
Lucas A. Vallejos
Lecture note on Fourier decoupling theory and its applications
Yudong Liang
Hyperplane Furstenberg Sets in Higher Dimensions
Peiqi Nie
Characterization of the group Fourier transform of Hilbert space Valued functions
Satyajyoti Achar, Md Hasan Ali Biswas, Ramesh Manna