The Pythagorean Theorem: II. The infinite discrete case

From MaRDI portal
Publication:4547703

DOI10.1073/pnas.032677299zbMath1013.46050OpenAlexW2098353095WikidataQ34024038 ScholiaQ34024038MaRDI QIDQ4547703

Richard V. Kadison

Publication date: 11 September 2002

Published in: Proceedings of the National Academy of Sciences (Search for Journal in Brave)

Full work available at URL: https://europepmc.org/articles/pmc122749



Related Items

Joint k-numerical ranges of operators, Optimal reconstruction systems for erasures and for the \(q\)-potential, A contractive version of a Schur-Horn theorem in \(\mathrm{II}_{1}\) factors, The Schur-Horn theorem for operators with finite spectrum, Remarks on essential codimension, Kadison's Pythagorean theorem and essential codimension, The Schur–Horn problem for normal operators, An infinite dimensional Schur-Horn theorem and majorization theory, Pinchings and positive linear maps, Joint numerical ranges: recent advances and applications minicourse by V. Müller and Yu. Tomilov, Matrix representations of arbitrary bounded operators on Hilbert spaces, The Schur-Horn theorem for operators with three point spectrum, Diagonals of normal operators with finite spectrum, A Measurable Selector in Kadison’s Carpenter’s Theorem, The carpenter and Schur-Horn problems for masas in finite factors, On the interplay between operators, bases, and matrices, In search of convexity: diagonals and numerical ranges, Characterization of sequences of frame norms, Admissible sequences of positive operators, Non-commutative Schur–Horn theorems and extended majorization for Hermitian matrices, Closed convex hulls of unitary orbits in \({C^{\ast}_{r}(\mathbb{F}_{\infty})}\), Diagonals of Self-adjoint Operators with Finite Spectrum, Multivariable Schur–Horn theorems, Strong sums of projections in von Neumann factors, THOMPSON\'S THEOREM FOR COMPACT OPERATORS AND DIAGONALS OF UNITARY OPERATORS, Diagonals of operators and Blaschke’s enigma, Towards the carpenter’s theorem, On restricted diagonalization, Operator-valued frames, The Schur-Horn Theorem for operators with finite spectrum, Majorisation and the carpenter's theorem



Cites Work