Recent Advances in Matrix and Operator Theory

Many developments on the cutting edge of research in operator theory, matrix theory, coding theory, system theory, control theory and numerical linear algebra are reflected in this collection of original articles.The volume is of a cross-disciplinary nature. A number of papers are devoted to the ana...

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Other Authors: Ball, Joseph A.
Format: Book
Language:English
Published: Springer 2017
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Online Access:http://repository.vnu.edu.vn/handle/VNU_123/28743
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Institution: Vietnam National University, Hanoi
Language: English
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spelling oai:112.137.131.14:VNU_123-287432020-06-16T02:14:35Z Recent Advances in Matrix and Operator Theory Ball, Joseph A. Eidelman, Yuli Helton, J.William Olshevsky, Vadim Rovnyak, James Mathematics Statistics 515.724 Many developments on the cutting edge of research in operator theory, matrix theory, coding theory, system theory, control theory and numerical linear algebra are reflected in this collection of original articles.The volume is of a cross-disciplinary nature. A number of papers are devoted to the analysis and algorithms for matrices with quasiseparable structure which is an active area of concurrent research in numerical linear algebra. 2017-04-14T07:18:57Z 2017-04-14T07:18:57Z 2008 Book 978-3-7643-8538-5 http://repository.vnu.edu.vn/handle/VNU_123/28743 en 340p. application/pdf Springer
institution Vietnam National University, Hanoi
building VNU Library & Information Center
country Vietnam
collection VNU Digital Repository
language English
topic Mathematics
Statistics
515.724
spellingShingle Mathematics
Statistics
515.724
Recent Advances in Matrix and Operator Theory
description Many developments on the cutting edge of research in operator theory, matrix theory, coding theory, system theory, control theory and numerical linear algebra are reflected in this collection of original articles.The volume is of a cross-disciplinary nature. A number of papers are devoted to the analysis and algorithms for matrices with quasiseparable structure which is an active area of concurrent research in numerical linear algebra.
author2 Ball, Joseph A.
author_facet Ball, Joseph A.
format Book
title Recent Advances in Matrix and Operator Theory
title_short Recent Advances in Matrix and Operator Theory
title_full Recent Advances in Matrix and Operator Theory
title_fullStr Recent Advances in Matrix and Operator Theory
title_full_unstemmed Recent Advances in Matrix and Operator Theory
title_sort recent advances in matrix and operator theory
publisher Springer
publishDate 2017
url http://repository.vnu.edu.vn/handle/VNU_123/28743
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