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  1. Ring theory - Wikipedia

    • In algebra, ring theory is the study of rings —algebraic structures in which addition and multiplication are defined and have similar properties to those operations defined for the integers. Ring theory studies the structure of rings, their representations, or, in different language, modules, special classes of rings (group rings, division rings, universal enveloping … See more

    Commutative rings

    A ring is called commutative if its multiplication is commutative. Commutative rings … See more

    Noncommutative rings

    Noncommutative rings resemble rings of matrices in many respects. Following the model of algebraic geometry, attempts have been made recently at defining noncommutative geometry based on noncommu… See more

    Some relevant theorems

    General
    Isomorphism theorems for rings
    Nakayama's lemma
    Structure theorems
    • … See more

    Structures and invariants of rings

    In this section, R denotes a commutative ring. The Krull dimension of R is the supremum of the lengths n of all the chains of prime ideals . It turns out that the polynomial ring over a field k has dimension n. The fund… See more

    Applications

    If X is an affine algebraic variety, then the set of all regular functions on X forms a ring called the coordinate ring of X. For a projective variety, there is an analogous ring called the homogeneous coordinate ring. … See more

    History

    Commutative ring theory originated in algebraic number theory, algebraic geometry, and invariant theory. Central to the development of these subjects were the rings of integers in algebraic number fields and algebr… See more

     
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  2. Topics in ring theory include1234:
    • Structure of rings
    • Representations and modules
    • Special classes of rings (group rings, division rings, universal enveloping algebras)
    • Homological properties
    • Polynomial identities
    • Noetherian rings
    • Artinian rings
    • Morita theory
    Learn more:
    Ring theory studies the structure of rings, their representations, or, in different language, modules, special classes of rings (group rings, division rings, universal enveloping algebras), as well as an array of properties that proved to be of interest both within the theory itself and for its applications, such as homological properties and polynomial identities.
    en.wikipedia.org/wiki/Ring_theory
    The ring theory in Mathematics is an important topic in the area of abstract algebra where we study sets equipped with two operations addition (+) and multiplication (⋅). In this article, we will study rings in abstract algebra along with its definition, examples, properties and solved problems.
    www.mathstoon.com/ring-theory/
    Complex numbers of the form a + b√-3 a+b√−3, where a, b a,b are integers, form a ring. A prime number in this ring is defined in an analogous way to a prime integer, namely a number whose only divisors of the form a + b√-3 a+b√−3 other than itself are those numbers with multiplicative inverses.
    mathshistory.st-andrews.ac.uk/HistTopics/Ring_the…
    Noetherian rings: Goldie’s theorems and generalizations, dimension theory. Artinina rings and generalizations: Bass’s characterization of semiperfect and perfect rings, coherent rings, von Neumann regular rings, homological properties. Morita theory: Morita equivalence, Morita duality, Morita invariance.
    www.elte.hu/en/content/topics-in-ring-theory.s.583
     
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  8. Topics in Commutative Ring Theory - Princeton …

    WEBJul 22, 2007 · Commutative ring theory arose more than a century ago to address questions in geometry and number theory. A commutative ring is a set-such as the integers, complex numbers, or polynomials with real …

  9. Topics in Ring Theory - I. N. Herstein - Google Books

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  12. Topics in Commutative Ring Theory First Edition - amazon.com

  13. Books for a thorough introduction to ring theory?

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