Polynomials with Special Regard to Reducibility (Encyclopedia of Mathematics and its Applications, Series Number 77). Cet article n’est pas disponible.
Langue : anglais
Edité par Cambridge University Press, 2000
Série : Livre 68 sur 188 - Encyclopedia of Mathematics and its Applications
- Livre relié
- Neuf

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A propos de cet article
In English.
N° de réf. du vendeur ria9780521662253_new
- Titre
- Polynomials with Special Regard to Reducibility (Encyclopedia of Mathematics and its Applications, Series Number 77)
- Auteur
- Schinzel, A.
- Éditeur
- Cambridge University Press
- Année de publication
- 2000
- État de l'article
- New
- Reliure
- Couverture rigide
- Langue
- anglais
- ISBN à 10 chiffres
- 0521662257
- ISBN à 13 chiffres
- 9780521662253
- Poids de l'article
- 1 060 grammes
- Série
- Livre 68 sur 188: Encyclopedia of Mathematics and its Applications
This book covers most of the known results on reducibility of polynomials over arbitrary fields, algebraically closed fields and finitely generated fields. Results valid only over finite fields, local fields or the rational field are not covered here, but several theorems on reducibility of polynomials over number fields that are either totally real or complex multiplication fields are included. Some of these results are based on recent work of E. Bombieri and U. Zannier (presented here by Zannier in an appendix). The book also treats other subjects like Ritt's theory of composition of polynomials, and properties of the Mahler measure, and it concludes with a bibliography of over 300 items. This unique work will be a necessary resource for all number theorists and researchers in related fields.
« Synopsis » peut appartenir à une autre édition de cet ouvrage.
Présentation de l'éditeur
This book covers most of the known results on reducibility of polynomials over arbitrary fields, algebraically closed fields and finitely generated fields. Results valid only over finite fields, local fields or the rational field are not covered here, but several theorems on reducibility of polynomials over number fields that are either totally real or complex multiplication fields are included. Some of these results are based on recent work of E. Bombieri and U. Zannier (presented here by Zannier in an appendix). The book also treats other subjects like Ritt's theory of composition of polynomials, and properties of the Mahler measure, and it concludes with a bibliography of over 300 items. This unique work will be a necessary resource for all number theorists and researchers in related fields.
« A propos de ce titre » peut appartenir à une autre édition de cet ouvrage.
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