Special issue in honor of Albrecht Böttcher

DOI10.1016/J.LAA.2024.05.016MaRDI QIDQ6565832

Author name not available (Why is that?)

Publication date: 2 July 2024

Published in: Linear Algebra and its Applications (Search for Journal in Brave)

Mathematics Subject Classification ID

Biographies, obituaries, personalia, bibliographies (01A70) Conference proceedings and collections of articles (00Bxx) Numerical analysis (65-XX) Linear and multilinear algebra; matrix theory (15-XX)

Cites Work

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• Core inverse and core partial order of Hilbert space operators
• Large truncated Toeplitz matrices, Toeplitz operators, and related topics. The Albrecht Böttcher anniversary volume
• On certain finite-dimensional algebras generated by two idempotents
• Group inversion in certain finite-dimensional algebras generated by two idempotents
• A gentle guide to the basics of two projections theory
• Toeplitz matrices and determinants with Fisher-Hartwig symbols
• Introduction to large truncated Toeplitz matrices
• A continuous analogue of the Fisher-Hartwig formula for piecewise continuous symbols
• Carleson curves, Muckenhoupt weights, and Toeplitz operators
• Similarity between two projections
• The diversity and beauty of applied operator theory. Proceedings of the 28th international workshop on operator theory and its applications, IWOTA, Chemnitz, Germany 2017
• The norm attainment problem for functions of projections
• Drazin inversion in the von Neumann algebra generated by two orthogonal projections
• Classification of the finite-dimensional algebras generated by two tightly coupled idempotents.
• The asymptotic behavior of Toeplitz determinants for generating functions with zeros of integral orders
• Toeplitz Operators and Determinants Generated by Symbols with One Fisher-Hartwig Singularity
• Toeplitz Determinants with Singular Generating Functions
• Toeplitz Matrices and Toeplitz Determinants under the Impetus of the Ising Model: Some History and Some Recent Results
• Two Subspaces
• Core invertibility of operators from the algebra generated by two orthogonal projections

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