1) weighted shift
加权位移
1.
In this paper, following results are proved in a direct way: If (m, n is natural number), If Tf is weighted shift then a =
用一种较为直接的方法证明了:T-①,ф=Z~m((α-z/αz))~n为加权位移时,α=0。
2) Weighted Bergman Shift
加权Bergman位移
1.
(n,1)-Dilation of a class of weighted Bergman Shift
一类加权Bergman位移的(n,1)-膨胀
3) weighted backward shift operator
加权后移位算子
4) the weighted displacement back analysis method
加权位移反演法
5) unilateral weighted shift
单侧加权移位
1.
This paper discusses the commutativity of the commutant {T}′ of unilateral weighted shift T which has 0 weights,and the commutativity of {T}′/rad {T}′.
讨论了带0权的单侧加权移位算子T的交换子{T}′的交换性和{T}/′rad{T}′的交换性与算子的权数序列之间的关系。
6) Weighted shifts
加权移位算子
1.
The complete characterizations of the spectra and their various parts of hyponormal unilateral and bilateral weighted shifts are presented respectively in this paper.
在这篇文章里 ,我们给出了亚正常单侧与双侧加权移位算子的谱及其各部分的完全刻画 ,推广了已有文献中的相关结果。
补充资料:权位
quánwèi
[power and position] 权势、地位
贪恋权位
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