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Paranormal elements in normed algebra
1(A) consists of normaloid elements; 3) if the spectrum of an element T, T ∈ P1(A) lies on the unit

ПАРАНОРМАЛЬНЫЕ ЭЛЕМЕНТЫ В НОРМИРОВАННОЙ АЛГЕБРЕ the class P1(A ) consists of normaloid elements; 3) if the spectrum of an element T ∈ P1(A ) lies on unit

Paranormal measurable operators affiliated with a semifinite von Neumann algebra. II from M. If a bounded operator T lies in P1∪ P3 then T is normaloid. If an operator T∈ S(M, τ) is p

Paranormal Measurable Operators Affiliated with a Semifinite von Neumann Algebra inverse T−1then T−1lies in P1. If a bounded operator T lies in P1then T is normaloid, Tnbelongs to P1and a

Two classes of tau-measurable operators affiliated with a von Neumann algebraWe introduce two classes of tau-measurable operators affiliated with a von Neumann algebra.

Paranormal measurable operators affiliated with a semifinite von Neumann algebra. IIWe prove that every p-hyponormal measurable operator is paranormal.

Paranormal measurable operators affiliated with a semifinite von Neumann algebraWe investigate paranormal measurable operators affiliated with a semifinite von Neumann algebra

Paranormal elements in normed algebras

Паранормальные элементы в нормированной алгебре

Паранормальные элементы в нормированной алгебре

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