A \(p\)-theory of ordered normed spaces
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Publication:707869
DOI10.1007/s11117-009-0029-0zbMath1225.46014OpenAlexW2017393663MaRDI QIDQ707869
Publication date: 8 October 2010
Published in: Positivity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11117-009-0029-0
ordered normed spacesmatricially order smooth \(p\)-normed spacesmatrix ordered spaceorder contractionorder isometryorder smooth \(p\)-normed spacesunital envelope
Related Items (11)
Absolutely compatible pairs in a von Neumann algebra ⋮ Isometries of absolute order unit spaces ⋮ Quantization in \(\ast\)-algebras and an algebraic analog of Arveson's extension theorem ⋮ Orthogonality in \(C^{*}\)-algebras ⋮ \(M\)-ideals and split faces of the quasi state space of a non-unital ordered Banach space ⋮ \(\mathcal{K}_1\) and \(\mathcal{K}\)-groups of absolute matrix order unit spaces ⋮ Partial isometries in an absolute order unit space ⋮ ORDER EMBEDDING OF A MATRIX ORDERED SPACE ⋮ Smooth \(p\)-order ideals in non-unital ordered normed spaces ⋮ Orthogonality in \(\ell _p\)-spaces and its bearing on ordered Banach spaces ⋮ Quantization of A_0(K)-Spaces
Cites Work
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- Adjoining an order unit to a matrix ordered space
- Corrigendum to the paper ``Adjoining an order unit to a matrix ordered space.
- Subspaces of \(C^ *\)-algebras
- Injectivity and operator spaces
- Matrix regular operator spaces
- Subspaces of \(L(H)\) that are *-invariant
- Subalgebras of \(C^ *\)-algebras
- Ordered linear spaces
- Open partial isometries and positivity in operator spaces
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