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Polynomial Approach to Linear Algebra

Paul A. Fuhrmann
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      A Polynomial Approach to Linear Algebra is a text which is heavily biased towards functional methods. In using the shift operator as a central object, it makes linear algebra a perfect introduction to other areas of mathematics, operator theory in particular. This technique is very powerful as becomes clear from the analysis of canonical forms (Frobenius, Jordan). It should be emphasized that these functional methods are not only of great theoretical interest, but lead to computational algorithms. Quadratic forms are treated from the same perspective, with emphasis on the important examples of Bezoutian and Hankel forms. These topics are of great importance in applied areas such as signal processing, numerical linear algebra, and control theory. Stability theory and system theoretic concepts, up to realization theory, are treated as an integral part of linear algebra. This new edition has been updated throughout, in particular new sections  have been added on rational interpolation, interpolation using H^{\nfty} functions, and tensor products of models.Review from first edition:“…the approach pursed by the author is of unconventional beauty and the material covered by the book is unique.” (Mathematical Reviews)
      Format: Paperback / softback CONTRIBUTORS: Paul A. Fuhrmann EAN: 9781461403371 COUNTRY: United States PAGES: WEIGHT: 652 g HEIGHT: 235 cm
      PUBLISHED BY: Springer-Verlag New York Inc. DATE PUBLISHED: 2011-11-22 CITY: GENRE: MATHEMATICS / Algebra / Linear, MATHEMATICS / Calculus, SCIENCE / System Theory WIDTH: 155 cm SPINE:

      Book Themes:

      Cybernetics and systems theory, Algebra, Optimization

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       Paul Fuhrmann is a Professor in the Department of Mathematics at Ben-Gurion University of the Negev.
      A Polynomial Approach to Linear Algebra is a text which is heavily biased towards functional methods. In using the shift operator as a central object, it makes linear algebra a perfect introduction to other areas of mathematics, operator theory in particular. This technique is very powerful as becomes clear from the analysis of canonical forms (Frobenius, Jordan). It should be emphasized that these functional methods are not only of great theoretical interest, but lead to computational algorithms. Quadratic forms are treated from the same perspective, with emphasis on the important examples of Bezoutian and Hankel forms. These topics are of great importance in applied areas such as signal processing, numerical linear algebra, and control theory. Stability theory and system theoretic concepts, up to realization theory, are treated as an integral part of linear algebra. This new edition has been updated throughout, in particular new sections  have been added on rational interpolation, interpolation using H^{\nfty} functions, and tensor products of models.Review from first edition:“…the approach pursed by the author is of unconventional beauty and the material covered by the book is unique.” (Mathematical Reviews)
      Format: Paperback / softback CONTRIBUTORS: Paul A. Fuhrmann EAN: 9781461403371 COUNTRY: United States PAGES: WEIGHT: 652 g HEIGHT: 235 cm
      PUBLISHED BY: Springer-Verlag New York Inc. DATE PUBLISHED: 2011-11-22 CITY: GENRE: MATHEMATICS / Algebra / Linear, MATHEMATICS / Calculus, SCIENCE / System Theory WIDTH: 155 cm SPINE:

      Book Themes:

      Cybernetics and systems theory, Algebra, Optimization

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       Paul Fuhrmann is a Professor in the Department of Mathematics at Ben-Gurion University of the Negev.

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