A generalization of the Banach-Stone theorem for commutative Banach algebras
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Publication:533334
zbMath1216.46047MaRDI QIDQ533334
Go Hirasawa, Takeshi Miura, Rumi Shindo
Publication date: 2 May 2011
Published in: Nihonkai Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.nihmj/1303477707
General theory of commutative topological algebras (46J05) Banach algebras of continuous functions, function algebras (46J10)
Cites Work
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- Additively spectral-radius preserving surjections between unital semisimple commutative Banach algebras
- Divisibly norm-preserving maps between commutative Banach algebras
- Unital and multiplicatively spectrum-preserving surjections between semi-simple commutative Banach algebras are linear and multiplicative
- Norm conditions for uniform algebra isomorphisms
- Norm-linear and norm-additive operators between uniform algebras
- A characterization of maximal ideals
- Some characterizations of the automorphisms of $B(H)$ and $C(X)$
- Multiplicatively spectrum-preserving maps of function algebras
- Real Characterizations of Function Algebras Amongst Function Spaces
- A characterization of multiplicative linear functionals in Banach algebras
- A Proof of the Mazur-Ulam Theorem
- MULTIPLICATIVELY SPECTRUM-PRESERVING MAPS OF FUNCTION ALGEBRAS. II
- Uniform algebra isomorphisms and peripheral multiplicativity
- Characterizations of isometric isomorphisms between uniform algebras via nonlinear range-preserving properties
- A characterization of maximal ideals in commutative Banach algebras
- A characterization of multiplicative linear functionals in complex Banach algebras
- Isomorphisms between commutative Banach algebras with an application to rings of analytic functions
- Applications of the Theory of Boolean Rings to General Topology
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