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Numerical Radius Inequalities in Hilbert Spaces by mathvcw is a document available to read on EtoBox.

This document presents improved upper and lower bounds for the numerical radius of bounded linear operators on complex Hilbert spaces, enhancing existing inequalities. It also provides an upper bound for the spectral radius of the sum of products of pairs of operators and applies these results to better estimate the zeros of polynomials. The findings demonstrate that the new estimations outperform previous approaches in accuracy.

Author
mathvcw
Language
EN