Algebraic reflexivity of sets of bounded operators on vector valued Lipschitz functions
From MaRDI portal
Publication:969000
DOI10.1016/j.laa.2010.01.026zbMath1190.47034OpenAlexW2022304130MaRDI QIDQ969000
Maria Fernanda Botelho, James E. Jamison
Publication date: 11 May 2010
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2010.01.026
Related Items (8)
Reflexivity of sets of isometries on bounded variation function spaces ⋮ Generalized 3-circular projections for unitary congruence invariant norms ⋮ Generalized tricircular projections on minimal norm ideals in \(B(\mathcal{H})\) ⋮ Generalized 𝑛-circular projections on JB*-triples ⋮ A Survey on Isometries Between Lipschitz Spaces ⋮ Algebraic reflexivity of isometry groups of algebras of Lipschitz maps ⋮ Topological reflexivity of isometries on algebras of \(C(Y)\)-valued Lipschitz maps ⋮ Algebraic reflexivity of sets of bounded linear operators on absolutely continuous function spaces
Cites Work
- \(G\)-invariant norms and bicircular projections
- Algebraic and topological reflexivity properties of \(l^p(X)\)spaces
- Algebraic reflexivity of some subsets of the isometry group
- Isometries between Banach spaces of Lipschitz functions
- Local isometries of function spaces
- Reflexivity of the isometry group of some classical spaces.
- Generalized bi-circular projections
- Lipschitz spaces
- Local isometries on spaces of continuous functions
- Contractive Projections on C 0 (K)
- Linear isometries between spaces of vector-valued Lipschitz functions
- Reflexivity of the group of surjective isometries on some Banach spaces
- The group of automorphisms of L∞is algebraically reflexive
- Algebraic reflexivity of C(X,E) and Cambern's theorem
- Banach Spaces of Lipschitz Functions and Vector-Valued Lipschitz Functions
- Unnamed Item
- Unnamed Item
This page was built for publication: Algebraic reflexivity of sets of bounded operators on vector valued Lipschitz functions
