000			01508nmm a22002175i 4500
005			20230705150645.0
008			121227s2000 xxk| s |||| 0|eng d
020			_a9781447104759 _9978-1-4471-0475-9
082			_a512 _223
100			_aCohn, Paul M. _920873
245			_aIntroduction to Ring Theory _h[electronic resource] / _cby Paul M. Cohn.
250			_a1st ed. 2000.
260			_aLondon : _bSpringer London : _bImprint: Springer, _c2000.
300			_aX, 229 p. _bonline resource.
505			_aRemarks on Notation and Terminology -- 1 Basics -- 2 Linear Algebras and Artinian Rings -- 3 Noetherian Rings -- 4 Ring Constructions -- 5 General Rings -- Outline Solutions -- Notations and Symbols.
520			_aMost parts of algebra have undergone great changes and advances in recent years, perhaps none more so than ring theory. In this volume, Paul Cohn provides a clear and structured introduction to the subject. After a chapter on the definition of rings and modules there are brief accounts of Artinian rings, commutative Noetherian rings and ring constructions, such as the direct product. Tensor product and rings of fractions, followed by a description of free rings. The reader is assumed to have a basic understanding of set theory, group theory and vector spaces. Over two hundred carefully selected exercises are included, most with outline solutions.
650			_aAlgebra. _920874
650			_aAlgebra. _920874
856			_uhttps://doi.org/10.1007/978-1-4471-0475-9
942			_cEBK
999			_c13689 _d13689