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20082020
most citedA generalization of the Voiculescu theorem for normal operators in semifinite von Neumann algebras

10 citations · 22 across the 9 of their papers we have counts for

collaborators

10 papers

math.OA2020

Approximate Equivalence in von Neumann Algebras

Qihui Li, Don Hadwin, Wenjing Liu

Suppose is a separable unital ASH C*-algebra, is a sigma-finite II factor von Neumann algebra, and ar…

math.OA2017

Perturbations of self-adjoint operators in semifinite von Neumann algebras: Kato-Rosenblum theorem

Qihui Li, Junhao Shen, Rui Shi +1

In the paper, we prove an analogue of the Kato-Rosenblum theorem in a semifinite von Neumann algebra. Let be a countably decomposable, properly infinite, semifinite v…

math.OA2017★ 10 cited

A generalization of the Voiculescu theorem for normal operators in semifinite von Neumann algebras

Qihui Li, Junhao Shen, Rui Shi

In this paper, we provide a generalized version of the Voiculescu theorem for normal operators by showing that, in a von Neumann algebra with separable pre-dual and a faithful norm…

math.OA2016

Topological Orbit Dimension of MF -algebras

Qihui Li, Don Hadwin, Weihua Li +1

This paper is a continuation of our work on D. Voiculescu's topological free entropy dimension in unital C*-algebras. In this paper we first prove the topological free entropy dime…

math.OA2014

A note on unital full amalgamated free products of quasi-diagonal C*-algebras

Qihui Li, Don Hadwin, Jiankui Li +2

In the paper, we consider the question whether a unital full amalgamated free product of quasidiagonal C*-algebras is quasidiagonal again. We give a sufficient condition such that…

math.OA2013★ 5 cited

Local derivations on Rings containing a von Neumann algebra and a question of Kadison

Don Hadwin, Jiankui Li, Qihui Li +1

We prove that if M is a von Neumann algebra whose abelian summand is discrete, then every local derivation on the algebra of all measurable operators affilated with M is a derivati…