UNBOUNDED DERIVATIONS OF COMMUTATIVE CSTAR-ALGEBRAS
It is shown that an unbounded *-derivation δ of a unital commutative C*-algebra A is quasi well-behaved if and only if there is a dense open subset U of the spectrum of A such that, for any f in the domain of δ, δ(f) vanishes at any point of U where f attains its norm. An example is given to show th...
Автор: | Batty, C |
---|---|
Формат: | Journal article |
Мова: | English |
Опубліковано: |
Springer-Verlag
1978
|
Схожі ресурси
-
RELATIVE COMMUTANTS IN TENSOR PRODUCTS OF CSTAR-ALGEBRAS
за авторством: Batty, C
Опубліковано: (1976) -
ON CERTAIN PAIRS OF AUTOMORPHISMS OF CSTAR-ALGEBRAS
за авторством: Batty, C
Опубліковано: (1989) -
EXTENSIONS OF FACTORIAL STATES OF CSTAR-ALGEBRAS
за авторством: Archbold, R, та інші
Опубліковано: (1985) -
On some inequalities for derivatives of algebraic polynomials in unbounded regions with angles
за авторством: Cevahir Doğanay Gün
Опубліковано: (2021-06-01) -
On unbounded commuting Jacobi operators and some related issues
за авторством: Osipov Andrey
Опубліковано: (2019-09-01)