Min-phase-isometries and Wigner's theorem on real normed spaces
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Publication:2152598
DOI10.1007/s00025-022-01702-8zbMath1501.46008OpenAlexW4283277877WikidataQ113906320 ScholiaQ113906320MaRDI QIDQ2152598
Publication date: 8 July 2022
Published in: Results in Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00025-022-01702-8
Related Items (2)
Phase-isometries on the unit sphere of CL-spaces ⋮ MIN-PHASE-ISOMETRIES IN STRICTLY CONVEX NORMED SPACES
Cites Work
- On normed spaces with the Wigner property
- A new proof of Wigner's theorem
- Phase retrieval techniques for radar ambiguity problems
- An elementary proof of the fundamental theorem of projective geometry
- A direct proof of Wigner's theorem on maps which preserve transition probabilities between pure states of quantum systems
- On stability of nonlinear non-surjective \(\varepsilon \)-isometries of Banach spaces
- Phase-isometries between normed spaces
- Phase-isometries on real normed spaces
- Wigner's theorem on the Tsirelson space \(T\)
- A variant of Wigner's functional equation
- Wigner's theorem on Grassmann spaces
- On maps that preserve orthogonality in normed spaces
- Wigner's theorem in atomic $L_p$-spaces ($p>0$)
- The wigner property for CL-spaces and finite-dimensional polyhedral Banach spaces
- Universal stability of Banach spaces for ε-isometries
- On Wigner's theorem in strictly convex normed spaces
- An elementary proof for the non-bijective version of Wigner's theorem
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