Generalized Browder's and Weyl's theorems for left and right multiplication operators

Abstract

The main objective of this work is to study generalized Browder's and Weyl's theorems for the multiplication operators $L_A$ and $R_B$ and for the elementary operator ${\tau }_{A,B}=L_A{R}_B$.

arXiv comment16 pages, original research article

References in corpus (1)

• Tensor products and the semi-Browder joint spectra