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20092023
most citedApproximation of chaotic operators

13 citations · 18 across the 21 of their papers we have counts for

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12 papers · 1 filter

math.FA2023

A new version of the Gelfand-Hille theorem

Junsheng Fang, Bingzhe Hou, Chunlan Jiang

Let be a complex Banach space and with . We prove that for a vector , if as…

math.FA2023

Composition operators on weighted Hardy spaces of polynomial growth

Bingzhe Hou, Chunlan Jiang

In the present paper, we study the composition operators acting on weighted Hardy spaces of polynomial growth, which are concerned with norms, spectra and (semi-)Fredholmness. Firs…

math.FA2022★ 1 cited

Analytic automorphism group and similar representation of analytic functions

Bingzhe Hou, Chunlan Jiang

In geometry group theory, one of the milestones is M. Gromov's polynomial growth theorem: Finitely generated groups have polynomial growth if and only if they are virtually nilpote…

math.FA2018

Angles and Schauder basis in Hilbert spaces

Bingzhe Hou, Yang Cao, Geng Tian +1

Let be a complex separable Hilbert space. We prove that if is a Schauder basis of the Hilbert space , then the angles between…

math.FA2017

Li-Yorke chaos translation set for linear operators

Bingzhe Hou, Lvlin Luo

In order to study Li-Yorke chaos by the scalar perturbation for a given bounded linear operator on Banach spaces , we introduce the Li-Yorke chaos translation set of , wh…

math.FA2012

Schauder Bases and Operator Theory III: Schauder Spectrums

Yang Cao, Geng Tian, Bingzhe Hou

In this paper, we study spectrums of Schauder operators. We show that we always can choose a Schauder operator in a given orbit such that the Schauder spectrum of it is empty.