The Matsaev theorem for symmetric spaces of measurable operators

DOI10.1007/BF02274667zbMath0856.46037OpenAlexW1988266359MaRDI QIDQ1905319

S. V. Ferleger, Pheodor A. Sukochev

Publication date: 27 January 1997

Published in: Mathematical Notes (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02274667

zbMATH Keywords

semifinite von Neumann algebrafaithful normal semifinite tracecompact connected Abelian group\(\tau\)-preserving \(*\)-automorphismsnontrivial Boyd indicesultraweakly continuous representation

Mathematics Subject Classification ID

Free probability and free operator algebras (46L54) Noncommutative probability and statistics (46L53) Noncommutative measure and integration (46L51)

Related Items (3)

Lipschitz continuity of the absolute value and Riesz projections in symmetric operator spaces ⋮ One-dimensional perturbations of unbounded selfadjoint operators with empty spectrum ⋮ Solving 3D fractional Schrödinger systems on the basis of Phragmén-Lindelöf methods

Cites Work

• Unnamed Item
• Unnamed Item
• Some remarks on Banach spaces in which martingale difference sequences are unconditional
• Generalized analyticity in UMD spaces
• A local problem of integral geometry in a space of curves
• Some remarks on interpolation theorems and the boundness or the triangular projection in unitary matrix spaces
• Fully symmetric operator spaces
• A generalization of Macaev's theorem to non-commutative \(L^ p\)-spaces
• Description of contraction operators which are similar to unitary operators

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