Opening book details…
Can I read Basic Notions of Algebra (Encyclopaedia of Mathematical Sciences (11)) on EtoBox?
Basic Notions of Algebra (Encyclopaedia of Mathematical Sciences (11)) by Igor R. Shafarevich, Igor R. Shafarevich, Aleksej I. Kostrikin, M. Reid is a nonfiction available to read on EtoBox.
What is Basic Notions of Algebra (Encyclopaedia of Mathematical Sciences (11)) about?
This book is wholeheartedly recommended to every student or user of mathematics. Although the author modestly describes his book as 'merely an attempt to talk about' algebra, he succeeds in writing an extremely original and highly informative essay on algebra and its place in modern mathematics and science. From the fields, commutative rings and groups studied in every university math course, through Lie groups and algebras to cohomology and category theory, the author shows how the origins of each algebraic concept can be related to attempts to model phenomena in physics or in other branches of mathematics. Comparable in style with Hermann Weyl's evergreen essay , Shafarevich's new book is sure to become required reading for mathematicians, from beginners to experts.
Who reads Basic Notions of Algebra (Encyclopaedia of Mathematical Sciences (11))?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Igor R. Shafarevich, Igor R. Shafarevich, Aleksej I. Kostrikin, M. Reid
- Publisher
- Springer Berlin
- Published
- 2005
- Language
- EN
- ISBN
- 9783540170068
- Category
- nonfiction
- Subjects
- Mathematics, Algebra, Stem
More by Igor R. Shafarevich, Igor R. Shafarevich, Aleksej I. Kostrikin, M. Reid
Browse all works by Igor R. Shafarevich, Igor R. Shafarevich, Aleksej I. Kostrikin, M. Reid
Similar books
- Basic Notions Of Algebra (encyclopaedia Of Mathematical Sciences) (v. 1) — Igor R. Shafarevich, Igor R. Shafarevich, Aleksej I. Kostrikin, M. Reid (1990)
- Algebra I: Basic Notions of Algebra (Encyclopaedia of Mathematical Sciences) — I. R. Shafarevich (auth.), A. I. Kostrikin, I. R. (1990)
- Algebra II: Noncommutative Rings Identities (Encyclopaedia of Mathematical Sciences) — A.I. Kostrikin, I.R. Shafarevich, E. Behr, Yu.A. Bakhturin, L.A. Bokhut, V.K. Kharchenko, I.V. L'vov, A.Yu. Ol'shanskij (1991)
- Projective Duality And Homogeneous Spaces (encyclopaedia Of Mathematical Sciences) — Evgueni A. Tevelev (2005)
- Singularity Theory I (Encyclopaedia of Mathematical Sciences, 6) — V. I. Arnold, V. Goryunov, O. V. Lyashko, V. A. Vasil’ev (auth.) (1998)
- Algebra VIII: Representations of Finite-Dimensional Algebras (Encyclopaedia of Mathematical Sciences) — Peter Gabriel, Andrei V. Roiter, A.I. Kostrikin, I.R. Shafarevich, B. Keller (1992)