Tensor algebras and displacement structure. II: Non-commutative Szegö polynomials

DOI10.4171/ZAA/1098zbMath1028.15030arXivmath/0201213OpenAlexW2017629962MaRDI QIDQ1848657

Joel L. Johnson, Tiberiu Constantinescu

Publication date: 22 January 2004

Published in: Zeitschrift für Analysis und ihre Anwendungen (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0201213

zbMATH Keywords

tensor algebrasorthogonal polynomialsHilbert spaceSzegő polynomialsdisplacement structure

Mathematics Subject Classification ID

Linear operator methods in interpolation, moment and extension problems (47A57) Multilinear algebra, tensor calculus (15A69)

Related Items (1)

Tensor algebras and displacement structure. IV. Invariant kernels

Cites Work

• Inverse scattering experiments, structured matrix inequalities, and tensor algebra
• Tensor algebras and displacement structure. I: The Schur algorithm
• Schur parameters, factorization and dilation problems
• Free differential calculus. I: Derivation in the free group ring. II: The isomerphism problem of groups. III: Subgroups
• Displacement ranks of a matrix
• Structure and entropy for Toeplitz kernels
• Multiscale recursive estimation, data fusion, and regularization
• A Note on Noncommutative Interpolation
• Displacement Structure: Theory and Applications
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