a-Weyl's Theorem and Property(\mathcalR ) for Operator Functions

ZHAO Lingling; GAO Kai; HONG Mingli; WANG Fuchang

doi:10.6054/j.jscnun.2023066

Overview of Chinese core journals
Chinese Science Citation Database(CSCD)
Chinese Scientific and Technological Paper and Citation Database (CSTPCD)
China National Knowledge Infrastructure(CNKI)
Chinese Science Abstracts Database(CSAD)
JST China

SCOPUS

ZHAO Lingling, GAO Kai, HONG Mingli, WANG Fuchang. a-Weyl's Theorem and Property($\mathcal{R} $) for Operator Functions[J]. Journal of South China Normal University (Natural Science Edition), 2023, 55(5): 80-87. DOI: 10.6054/j.jscnun.2023066

Citation:

ZHAO Lingling, GAO Kai, HONG Mingli, WANG Fuchang. a-Weyl's Theorem and Property($\mathcal{R} $) for Operator Functions[J]. Journal of South China Normal University (Natural Science Edition), 2023, 55(5): 80-87. DOI: 10.6054/j.jscnun.2023066

Citation:

ZHAO Lingling, GAO Kai, HONG Mingli, WANG Fuchang. a-Weyl's Theorem and Property($\mathcal{R} $) for Operator Functions[J]. Journal of South China Normal University (Natural Science Edition), 2023, 55(5): 80-87. DOI: 10.6054/j.jscnun.2023066

a-Weyl's Theorem and Property(\mathcalR ) for Operator Functions

Graphical Abstract

Abstract

Abstract

The new judgements for which a-Weyl's theorem, property (\mathcalR ), both a-Weyl's theorem and property (\mathcalR ) hold are given. In additional, the necessary and sufficient conditions for operator functions to satisfy the a-Weyl's theorem, the property (\mathcalR ), both the a-Weyl's theorem and the property (\mathcalR ) are considered.

FullText(HTML)

References (15)

a-Weyl's Theorem and Property(\mathcalR ) for Operator Functions

Abstract

Catalog

Export File

Citation

Format

Content