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- W4293106987 abstract "In [1] (Kikete Wabuya, Luketero Wanyonyi, and Justus Mile) show that if an operator (n,m) hyponormal is isometrically equivalent to an operator S, then S is also (n ,m) hyponormal operator. In this paper, we prove results in the same spirit but in a semi Hilbertian space, i.e., spaces generated by positive semi-definite sesquilinear forms. This kind of spaces appears in many problems concerning linear and bounded operators on Hilbert spaces and is intensively studied in the present; some of the basic properties of this class are studied. Moreover, the product, tensor product and the sum of finite numbers of this type are discussed." @default.
- W4293106987 created "2022-08-26" @default.
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- W4293106987 date "2022-03-30" @default.
- W4293106987 modified "2023-10-16" @default.
- W4293106987 title "SOME PROPERTIES OF (n, m)-POWER-HYPONORMAL IN SEMI HILBERTIAN SPACE" @default.
- W4293106987 cites W2020204532 @default.
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- W4293106987 doi "https://doi.org/10.46939/j.sci.arts-22.1-a10" @default.
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