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- W12472064 abstract "Let be a non zero complex number. An operator A is a rank one λ*-commutes with B if AB-λBA has rank one. If, moreover, B is compact operator then A is called to belong to (H). In other words, (H) = fA 2 B(H)jAB-BA has rank one for some compact operator Bg. We study the basic properties of (H). We prove that if A 2 B(H) has an eigenvalue dierent than , and A has a xed point then A 2 (H)." @default.
- W12472064 created "2016-06-24" @default.
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- W12472064 date "2014-11-14" @default.
- W12472064 modified "2023-09-26" @default.
- W12472064 title "ON RANK-ONE ? *-COMMUTING OPERATORS" @default.
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- W12472064 doi "https://doi.org/10.24297/jam.v9i5.2345" @default.
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