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Abstract Algebra Applications To Galois Theory Algebraic Geometry Representation Theory And Cryptography Second Edition 2nd Edition Celine Carstensenopitz

  • SKU: BELL-50338948
Abstract Algebra Applications To Galois Theory Algebraic Geometry Representation Theory And Cryptography Second Edition 2nd Edition Celine Carstensenopitz
$ 31.00 $ 45.00 (-31%)

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Abstract Algebra Applications To Galois Theory Algebraic Geometry Representation Theory And Cryptography Second Edition 2nd Edition Celine Carstensenopitz instant download after payment.

Publisher: De Gruyter, Walter de Gruyter GmbH
File Extension: PDF
File size: 5.63 MB
Pages: 422
Author: Celine Carstensen-Opitz, Benjamin Fine, Anja Moldenhauer, Gerhard Rosenberger
ISBN: 9783110603996, 9783110603934, 3110603993, 3110603934
Language: English
Year: 2019
Edition: 2

Product desciption

Abstract Algebra Applications To Galois Theory Algebraic Geometry Representation Theory And Cryptography Second Edition 2nd Edition Celine Carstensenopitz by Celine Carstensen-opitz, Benjamin Fine, Anja Moldenhauer, Gerhard Rosenberger 9783110603996, 9783110603934, 3110603993, 3110603934 instant download after payment.

Main subject categories: • Abstract Algebra • Number Theory • Field Theory • Commutative Algebra • Algebraic Geometry • Associative Rings and Algebras • Group Theory • Ordinary Representations and Characters • History and Biography • General Algebraic Systems • Information and Communication Theory

A new approach to conveying abstract algebra, the area that studies algebraic structures, such as groups, rings, fields, modules, vector spaces, and algebras, that is essential to various scientific disciplines such as particle physics and cryptology. It provides a well written account of the theoretical foundations and it also includes a chapter on cryptography. End of chapter problems help readers with accessing the subjects.

• Covering topics not found in competing works: Free groups, module theory, extensions of rings

• New chapter about Groups, Algebras and Representations

• New section about the hot topic Combinatorial and geometric group theory

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