一致可逆性质与(ω)性质的判定

O177.2; 利用算子的一致可逆性质,定义了一个新的谱集,分别给出了有界线性算子满足(ω)性质的充分条件和必要条件,并在此基础上得到算子与其算子演算满足(ω)性质的判定条件.

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Bibliographic Details
Published in浙江大学学报（理学版） Vol. 46; no. 6; pp. 691 - 696
Main Authors 殷乐, 曹小红
Format Journal Article
LanguageChinese
Published 陕西师范大学 数学与信息科学学院,陕西 西安,710119 01.11.2019
Subjects
(ω)性质
谱
一致可逆性质
Online AccessGet full text
ISSN1008-9497
DOI10.3785/j.issn.1008-9497.2019.06.009

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Abstract O177.2; 利用算子的一致可逆性质,定义了一个新的谱集,分别给出了有界线性算子满足(ω)性质的充分条件和必要条件,并在此基础上得到算子与其算子演算满足(ω)性质的判定条件.
AbstractList O177.2; 利用算子的一致可逆性质,定义了一个新的谱集,分别给出了有界线性算子满足(ω)性质的充分条件和必要条件,并在此基础上得到算子与其算子演算满足(ω)性质的判定条件.
Author 殷乐
曹小红
AuthorAffiliation 陕西师范大学 数学与信息科学学院,陕西 西安,710119
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CAO Xiaohong
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谱
一致可逆性质
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