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Cocycle Perturbation on Banach Algebras
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作者 SHI LUO-YI WU YU-JING 《Communications in Mathematical Research》 CSCD 2014年第1期1-10,共10页
Letαbe a flow on a Banach algebra B, and t 7→ut a continuous function from R into the group of invertible elements of B such that usαs(ut)=us+t, s, t∈R. Then βt =Adut?αt, t∈R is also a flow on B, where Adut... Letαbe a flow on a Banach algebra B, and t 7→ut a continuous function from R into the group of invertible elements of B such that usαs(ut)=us+t, s, t∈R. Then βt =Adut?αt, t∈R is also a flow on B, where Adut(B) , utBu-1t for any B ∈ B. β is said to be a cocycle perturbation of α. We show that if α, β are two flows on a nest algebra (or quasi-triangular algebra), thenβ is a cocycle perturbation ofα. And the flows on a nest algebra (or quasi-triangular algebra) are all uniformly continuous. 展开更多
关键词 cocycle perturbation inner perturbation nest algebra quasi-triangularalgebra
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