Abstract Algebra: Review Problems on Groups and Galois Theory (Supplement to: Abstract Algebra, Second Edition by John A. Beachy and William D. Blair)

Abstract Algebra: A Study Guide for Begi

📁 Abstract Algebra: A Study Guide for Beginners (A Supplement to: Abstract Algebra, Second Edition by John A. Beachy and William D. Blair)

✍ John A. Beachy 📂 Library 📅 2000 🏛 Northern Illinois University 🌐 English

Abstract Algebra: Applications to Galois

📁 Abstract Algebra: Applications to Galois Theory, Algebraic Geometry and Cryptography

✍ Gerhard Rosenberger 📂 Library 📅 2011 🏛 De Gruyter 🌐 English

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 theore

Abstract Algebra: Applications to Galois

📁 Abstract Algebra: Applications to Galois Theory, Algebraic Geometry and Cryptography

✍ Gerhard Rosenberger, Benjamin Fine, Celine Carstensen 📂 Library 📅 2011 🏛 De Gruyter 🌐 English

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 theore

Abstract Algebra: Applications to Galois

📁 Abstract Algebra: Applications to Galois Theory, Algebraic Geometry and Cryptography

✍ Gerhard Rosenberger, Benjamin Fine, Celine Carstensen 📂 Library 📅 2011 🏛 De Gruyter 🌐 English

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 theore

Abstract Algebra: Applications to Galois

📁 Abstract Algebra: Applications to Galois Theory, Algebraic Geometry and Cryptography

✍ Carstensen, Celine ;Fine, Benjamin ;Rosenberger, Gerhard 📂 Library 📅 2011 🏛 DE GRUYTER

Abstract Algebra: Applications to Galois

📁 Abstract Algebra: Applications to Galois Theory, Algebraic Geometry, Representation Theory and Cryptography

✍ Celine Carstensen-Opitz, Benjamin Fine, Anja Moldenhauer, Gerhard Rosenberger 📂 Library 📅 2019 🏛 De Gruyter 🌐 English

Traditionally, mathematics has been separated into three main areas: algebra, anal- ysis, and geometry. Of course, there is a great deal of overlap between these areas. For example, topology, which is geometric in nature, owes its origins and problems as much to analysis as to geometry. Furthermo