Timothy kohl (6 resultados)
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Librería: Mad Hatter, West Kelowna, BC, CanadaMad Hatter
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EUR 24,85
Envío por EUR 18,11Se envía de Canada a Estados Unidos de AmericaCantidad disponible: 1 disponibles
Condición: New. 25 x 18 x 1.5 cm- Tight, clean and unmarked-" This book answers your families financial questions."-From back cover.
Hopf Algebras and Galois Module Theory
Childs, Lindsay N./ Greither, Cornelius/ Keating, Kevin P./ Koch, Alan/ Kohl, Timothy
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Librería: Revaluation Books, Exeter, Reino UnidoRevaluation Books
Contactar con el vendedorVendedor de 5 estrellasCondición: Nuevo
EUR 115,90
Envío por EUR 14,55Se envía de Reino Unido a Estados Unidos de AmericaCantidad disponible: 2 disponibles
Paperback. Condición: Brand New. 311 pages. 10.00x7.00x0.75 inches. In Stock.
Hopf Algebras and Galois Module Theory
Lindsay N. Childs, Alan Koch, Kevin P. Keating, Cornelius Greither, Timothy Kohl
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Librería: Rarewaves.com USA, London, LONDO, Reino UnidoRarewaves.com USA
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EUR 142,83
Gastos de envío gratisSe envía de Reino Unido a Estados Unidos de AmericaCantidad disponible: 2 disponibles
Paperback. Condición: New. Hopf algebras have been shown to play a natural role in studying questions of integral module structure in extensions of local or global fields. This book surveys the state of the art in Hopf-Galois theory and Hopf-Galois module theory and can be viewed as a sequel to the first author's book, Taming Wi…ld Extensions: Hopf Algebras and Local Galois Module Theory, which was published in 2000.The book is divided into two parts. Part I is more algebraic and focuses on Hopf-Galois structures on Galois field extensions, as well as the connection between this topic and the theory of skew braces. Part II is more number theoretical and studies the application of Hopf algebras to questions of integral module structure in extensions of local or global fields.Graduate students and researchers with a general background in graduate-level algebra, algebraic number theory, and some familiarity with Hopf algebras will appreciate the overview of the current state of this exciting area and the suggestions for numerous avenues for further research and investigation.
Hopf Algebras and Galois Module Theory
Lindsay N. Childs; Cornelius Greither; Kevin P. Keating; Alan Koch; Timothy Kohl; Paul J. Truman; Robert G. Underwood
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Librería: Majestic Books, Hounslow, Reino UnidoMajestic Books
Contactar con el vendedorVendedor de 4 estrellasCondición: Nuevo
EUR 150,21
Envío por EUR 7,56Se envía de Reino Unido a Estados Unidos de AmericaCantidad disponible: 3 disponibles
Condición: New.
Hopf Algebras and Galois Module Theory (Mathematical Surveys and Monographs, 260)
Lindsay N. Childs; Cornelius Greither; Kevin P. Keating; Alan Koch; Timothy Kohl; Paul J. Truman; Robert G. Underwood
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Librería: Ria Christie Collections, Uxbridge, Reino UnidoRia Christie Collections
Contactar con el vendedorVendedor de 5 estrellasCondición: Nuevo
EUR 169,84
Envío por EUR 13,94Se envía de Reino Unido a Estados Unidos de AmericaCantidad disponible: 3 disponibles
Condición: New. In English.
Hopf Algebras and Galois Module Theory
Lindsay N. Childs, Alan Koch, Kevin P. Keating, Cornelius Greither, Timothy Kohl
- Tapa blanda
Librería: Rarewaves.com UK, London, Reino UnidoRarewaves.com UK
Contactar con el vendedorVendedor de 5 estrellasCondición: Nuevo
EUR 138,91
Envío por EUR 75,65Se envía de Reino Unido a Estados Unidos de AmericaCantidad disponible: 2 disponibles
Paperback. Condición: New. Hopf algebras have been shown to play a natural role in studying questions of integral module structure in extensions of local or global fields. This book surveys the state of the art in Hopf-Galois theory and Hopf-Galois module theory and can be viewed as a sequel to the first author's book, Taming Wi…ld Extensions: Hopf Algebras and Local Galois Module Theory, which was published in 2000.The book is divided into two parts. Part I is more algebraic and focuses on Hopf-Galois structures on Galois field extensions, as well as the connection between this topic and the theory of skew braces. Part II is more number theoretical and studies the application of Hopf algebras to questions of integral module structure in extensions of local or global fields.Graduate students and researchers with a general background in graduate-level algebra, algebraic number theory, and some familiarity with Hopf algebras will appreciate the overview of the current state of this exciting area and the suggestions for numerous avenues for further research and investigation.
