EXTENSION OF WEYL-VON NEUMANN THEOREM TO NORMAL OPERATORS

被引：85

|

作者：

BERG, ID

机构：

来源：

TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY | 1971年 / 160卷 / NOCT期

关键词：

D O I：

10.2307/1995812

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

收藏

页码：365 / &

相关论文

共 50 条

[1] The Weyl-von Neumann theorem for skew-symmetric operators
Bu, Qinggang
Zhu, Sen
[J]. ANNALS OF FUNCTIONAL ANALYSIS, 2023, 14 (02)
[2] Weyl-von Neumann-Berg theorem for quaternionic operators
Ramesh, G.
[J]. JOURNAL OF MATHEMATICAL PHYSICS, 2016, 57 (04)
[3] GENERALIZATION OF WEYL-VON NEUMANN THEOREM
HADWIN, DW
[J]. NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1976, 23 (02): : A280 - A280
[4] Uniform version of Weyl-von Neumann theorem
Spakula, Jan
[J]. ARCHIV DER MATHEMATIK, 2010, 95 (02) : 171 - 178
[5] On a Weyl-von Neumann type theorem for antilinear self-adjoint operators
Ruotsalainen, Santtu
[J]. STUDIA MATHEMATICA, 2012, 213 (03) : 191 - 205
[6] On rank one and Weyl-von Neumann theorem for multiplicative perturbations of unitary operators
Bazao, Vanderlea R.
de Oliveira, Cesar R.
Diaz, Pablo A.
[J]. ZEITSCHRIFT FUR ANALYSIS UND IHRE ANWENDUNGEN, 2024, 43 (1-2): : 199 - 207
[7] When does the Weyl-von Neumann Theorem hold?
Ando, Hiroshi
Matsuzawa, Yasumichi
[J]. BULLETIN OF THE LONDON MATHEMATICAL SOCIETY, 2017, 49 (04) : 742 - 744
[8] Dirac and normal states on Weyl-von Neumann algebras
Hoermann, Guenther
[J]. LETTERS IN MATHEMATICAL PHYSICS, 2021, 111 (01)
[9] Generalized Weyl-von Neumann theorems
Lin, HX
[J]. MATHEMATICA SCANDINAVICA, 1995, 77 (01) : 129 - 147
[10] The Weyl-von Neumann theorem and Borel complexity of unitary equivalence modulo compacts of self-adjoint operators
Ando, Hiroshi
Matsuzawa, Yasumichi
[J]. PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS, 2015, 145 (06) : 1115 - 1144

← 1 2 3 4 5 →