Multivariable Schur–Horn theorems
From MaRDI portal
Publication:2795907
DOI10.1112/plms/pdv067zbMath1384.46036arXiv1411.4457OpenAlexW2272176929MaRDI QIDQ2795907
No author found.
Publication date: 22 March 2016
Published in: Proceedings of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1411.4457
General theory of von Neumann algebras (46L10) Convex sets and cones of operators (47L07) Classification of factors (46L36)
Related Items
Unnamed Item, Weak supermajorization and families as doubly superstochastic operators on \(\ell^{p}(I)\), Matrix representations of arbitrary bounded operators on Hilbert spaces, Closed convex hulls of unitary orbits in \(C^{\ast}\)-algebras of real rank zero, A Measurable Selector in Kadison’s Carpenter’s Theorem, On the interplay between operators, bases, and matrices, Linear preservers of weak majorization on \(\ell^{1}(I)^{+}\), when \(I\) is an infinite set, Linear preservers of DSS-weak majorization on discrete Lebesgue space , when I is an infinite set, Submajorization on \(\ell^p(I)^+\) determined by increasable doubly substochastic operators and its linear preservers, THOMPSON\'S THEOREM FOR COMPACT OPERATORS AND DIAGONALS OF UNITARY OPERATORS, Extreme points of the set of elements majorised by an integrable function: resolution of a problem by Luxemburg and of its noncommutative counterpart, Diagonals of operators and Blaschke’s enigma
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- \(3\times 3\) orthostochastic matrices and the convexity of generalized numerical ranges
- The local form of doubly stochastic maps and joint majorization in II\(_{1}\) factors
- Majorization and Stochastic maps in von Neumann algebras
- An infinite dimensional version of the Schur-Horn convexity theorem
- Counterexamples concerning the diagonal elements of normal matrices
- Weak matrix majorization
- Diagonals of Self-adjoint Operators with Finite Spectrum
- The Schur-Horn theorem for operators with finite spectrum
- Towards the carpenter’s theorem
- Singular Values, Diagonal Elements, and Convexity
- The Pythagorean Theorem: I. The finite case
- The Pythagorean Theorem: II. The infinite discrete case
- Diagonals of normal operators with finite spectrum
- A Schur-Horn theorem in II$_1$ factors
- An 𝐿^{𝑝} regularity theory for harmonic maps