Advanced Techniques with Block Matrices of Operators (Frontiers in Mathematics)

Mohammad Sal Moslehian, Hiroyuki Osaka

Advanced Techniques with Block Matrices of Operators (Frontiers in Mathematics) - 1
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This book introduces several powerful techniques and fundamental ideas involving block matrices of operators, as well as matrices with elements in a C*-algebra. These techniques allow for the solution of problems that may be difficult to treat. Specifically, 2×2 operator matrices yield significant mathematical inequalities in various fields of operator theory and matrix analysis. The authors employ block matrices to simplify complicated problems. Operator matrices have garnered attention for their applications in quantum...

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Resumo

This book introduces several powerful techniques and fundamental ideas involving block matrices of operators, as well as matrices with elements in a C*-algebra. These techniques allow for the solution of problems that may be difficult to treat. Specifically, 2×2 operator matrices yield significant mathematical inequalities in various fields of operator theory and matrix analysis. The authors employ block matrices to simplify complicated problems. Operator matrices have garnered attention for their applications in quantum information and computing theories.
Each chapter concludes with a diverse set of exercises and problems for readers, along with references to relevant literature. Some problems pose open questions, while others challenge readers and provide suggestions for future research. This book is suitable for an advanced undergraduate or graduate course and can be used in the classroom. It also serves as a valuable resource for researchers and students in mathematics and physics who have a basic understanding of linear algebra, functional analysis, and operator theory.
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Características

Editora

Birkhäuser

Idiomas

Inglês

Número de páginas

228

Encadernação

Capa Mole / Paperback

Comprimento

16.8

Largura

24.0

Data de lançamento

29/08/2024

EAN

9783031645457

Publicidade
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