Weighted composition operators on \(C(X)\) and \(\text{Lip}_c(X,\alpha)\)
From MaRDI portal
Publication:447805
DOI10.3836/TJM/1342701345zbMath1252.47032OpenAlexW2045806770MaRDI QIDQ447805
Maliheh Hosseini, Fereshteh Sady
Publication date: 29 August 2012
Published in: Tokyo Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.tjm/1342701345
Banach algebras of continuous functions, function algebras (46J10) Linear operators on Banach algebras (47B48)
Related Items (2)
BSE properties of some Banach function algebras ⋮ Zero product preserving functionals on \(C(\varOmega)\)-valued spaces of functions
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Weakly peripherally multiplicative surjections of pointed Lipschitz algebras
- Peripheral multiplicativity of maps on uniformly closed algebras of continuous functions which vanish at infinity
- Unital and multiplicatively spectrum-preserving surjections between semi-simple commutative Banach algebras are linear and multiplicative
- Biseparating maps between Lipschitz function spaces
- Multiplicatively range-preserving maps between Banach function algebras
- Biseparating maps and homeomorphic real-compactifications
- Lipschitz algebras and peripherally-multiplicative maps
- Disjointness preserving and local operators on algebras of differentiable functions
- Some characterizations of the automorphisms of $B(H)$ and $C(X)$
- Multiplicatively spectrum-preserving maps of function algebras
- Automatic Continuity of Separating Linear Isomorphisms
- Automatic continuity of certain isomorphisms between regular Banach function algebras
- MULTIPLICATIVELY SPECTRUM-PRESERVING MAPS OF FUNCTION ALGEBRAS. II
- Mappings preserving zero products
- Automatic continuity of biseparating maps
- Uniform algebra isomorphisms and peripheral multiplicativity
- Characterizations of isometric isomorphisms between uniform algebras via nonlinear range-preserving properties
This page was built for publication: Weighted composition operators on \(C(X)\) and \(\text{Lip}_c(X,\alpha)\)
