ISBN: 9781848822429
A Mathematician Said Who Can Quote Me a Theorem that's True? For the ones that I Know Are Simply not So, When the Characteristic is Two! This pretty limerick ?rst came to my ears in May 1… Plus…
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ISBN: 9781848822429
A Mathematician Said Who Can Quote Me a Theorem that's True?For the ones that I Know Are Simply not So, When the Characteristic is Two!This pretty limerick ?rst came to my ears in May 199… Plus…
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A Mathematician Said Who Can Quote Me a Theorem that's True? For the ones that I Know Are Simply not So, When the Characteristic is Two! This pretty limerick? rst came to my ears in May 1… Plus…
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ISBN: 9781848822429
A Mathematician Said Who Can Quote Me a Theorem that's True? For the ones that I Know Are Simply not So, When the Characteristic is Two! This pretty limerick ?rst came to my ears in May 1… Plus…
ISBN: 9781848822429
A Mathematician Said Who Can Quote Me a Theorem that's True?For the ones that I Know Are Simply not So, When the Characteristic is Two!This pretty limerick ?rst came to my ears in May 199… Plus…
ISBN: 9781848822429
A Mathematician Said Who Can Quote Me a Theorem that's True? For the ones that I Know Are Simply not So, When the Characteristic is Two! This pretty limerick? rst came to my ears in May 1… Plus…
ISBN: 9781848822429
Specialization of Quadratic and Symmetric Bilinear Forms: ab 79.99 € eBooks > Fachthemen & Wissenschaft > Mathematik Springer-Verlag GmbH eBook als pdf, Springer-Verlag GmbH
2011, ISBN: 9781848822429
eBooks, eBook Download (PDF), 2010, [PU: Springer London], Springer London, 2011
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Informations détaillées sur le livre - Specialization of Quadratic and Symmetric Bilinear Forms
EAN (ISBN-13): 9781848822429
ISBN (ISBN-10): 1848822421
Date de parution: 2010
Editeur: Springer London
192 Pages
Langue: eng/Englisch
Livre dans la base de données depuis 2012-06-11T09:37:36+02:00 (Zurich)
Page de détail modifiée en dernier sur 2023-01-13T00:24:48+01:00 (Zurich)
ISBN/EAN: 1848822421
ISBN - Autres types d'écriture:
1-84882-242-1, 978-1-84882-242-9
Autres types d'écriture et termes associés:
Auteur du livre: manfred unger, thomas unger
Titre du livre: symmetric bilinear forms, quadratic forms
Données de l'éditeur
Auteur: Manfred Knebusch
Titre: Algebra and Applications; Specialization of Quadratic and Symmetric Bilinear Forms
Editeur: Springer; Springer London
192 Pages
Date de parution: 2011-01-22
London; GB
Traducteur: Thomas Unger
Langue: Anglais
53,49 € (DE)
59,00 CHF (CH)
Available
XIV, 192 p.
EA; E107; eBook; Nonbooks, PBS / Mathematik/Arithmetik, Algebra; Algebra; Verstehen; DEX; Generic splitting theory; Quadratic forms; Specialization theory; Symmetric bilinear forms; addition; character; form; integral; quadratic form; quadratic places; B; Algebra; Mathematics and Statistics; BB
The specialization theory of quadratic and symmetric bilinear forms over fields and the subsequent generic splitting theory of quadratic forms were invented by the author in the mid-1970's. They came to fruition in the ensuing decades and have become an integral part of the geometric methods in quadratic form theory. This book comprehensively covers the specialization and generic splitting theories. These theories, originally developed mainly for fields of characteristic different from 2, are explored here without this restriction. In this book, a quadratic form φ over a field of characteristic 2 is allowed to have a big quasilinear part QL(φ) (defined as the restriction of φ to the radical of the bilinear form associated to φ), while in most of the literature QL(φ) is assumed to have dimension at most 1. Of course, in nature, quadratic forms with a big quasilinear part abound. In addition to chapters on specialization theory, generic splitting theory and their applications, the book's final chapter contains research never before published on specialization with respect to quadratic places and will provide the reader with a glimpse towards the future.Written by the founder of specialization theory of quadratic and symmetric bilinear forms over fields and the subsequent generic splitting theory of quadratic forms Comprehensively covers specialization and generic splitting theories Contains a final chapter containing research never before published on specialization with respect to quadratic place
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