Surjective isometries on vector-valued differentiable function spaces
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Publication:1790496
DOI10.1215/20088752-2017-0040zbMATH Open1407.46009OpenAlexW4210701937MaRDI QIDQ1790496
Qing Meng, Ya-Shu Wang, Lei Li, Dongyang Chen
Publication date: 2 October 2018
Published in: Annals of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.afa/1512982818
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Cites Work
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- Isometries of \(C^n[0,1\)]
- Isometries of \(C_ 0^{(n)}(X)\)
- Linear isometric operators on the \(C_ 0^{(n)}(X)\) type spaces
- Linear biseparating maps between spaces of vector-valued differentiable functions and automatic continuity
- Surjective isometries on the vector-valued differentiable function spaces
- Surjective isometries on spaces of differentiable vector-valued functions
- A Generalized Banach-Stone Theorem
Related Items (9)
Two-local isometries on vector-valued differentiable functions ⋮ Title not available (Why is that?) ⋮ On local isometries between algebras of \(C(Y)\)-valued differentiable maps ⋮ Banach-Stone theorem for isometries on spaces of vector-valued differentiable functions ⋮ Surjective isometries on the Banach algebra of continuously differentiable maps with values in Lipschitz algebra ⋮ Isometries between normed spaces which are surjective on a sphere ⋮ Surjective isometries on \(C^1\) spaces of uniform algebra valued maps ⋮ Hermitian operators and isometries on Banach algebras of continuous maps with values in unital commutative \(C^\ast\)-algebras ⋮ Isometries between spaces of vector-valued differentiable functions
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