Estimates for the numerical radius of n × n operator matrices

Changsen Yang, Ke in Wang · Journal of Mathematical Inequalities · 2022

We present new upper bounds for the numerical radius of n n operator matrices defined on a complex Hilbert space, i.e., operator matrices of the form [T i j ] , and illustrate with numerical examples that these bounds are better than the existing bounds.

Read the paper · More papers on PaperTik