#
Associative rings
Resource Information
The concept ** Associative rings** represents the subject, aboutness, idea or notion of resources found in **Boston University Libraries**.

The Resource
Associative rings
Resource Information

The concept

**Associative rings**represents the subject, aboutness, idea or notion of resources found in**Boston University Libraries**.- Label
- Associative rings

- Authority link
- http://id.loc.gov/authorities/subjects/sh85008823

## Context

Context of Associative rings#### Subject of

- A Concise Introduction to Analysis
- Abstract Algebra : An Introductory Course
- Algebra 1 : Groups, Rings, Fields and Arithmetic
- Algebra 2 : Linear Algebra, Galois Theory, Representation theory, Group extensions and Schur Multiplier
- Algebra in a localic topos with applications to ring theory
- Algebraic Coding Theory Over Finite Commutative Rings
- Analytic and Algebraic Geometry
- Applied and Computational Matrix Analysis : MAT-TRIAD, Coimbra, Portugal, September 2015 Selected, Revised Contributions
- Automorphisms and derivations of associative rings
- Building Bridges Between Algebra and Topology
- Commutative Algebra and its Interactions to Algebraic Geometry : VIASM 2013–2014
- Einhüllende Algebren halbeinfacher Lie-Algebren
- Equational compactness in rings, with applications to the theory of topological rings
- FPF ring theory : faithful modules and generators of mod-R
- Fixed rings of finite automorphism groups of associative rings
- Flag Varieties : An Interplay of Geometry, Combinatorics, and Representation Theory
- Formal Matrices
- Free rings and their relations
- Functional identities
- Galois Theory Through Exercises
- Graded and filtered rings and modules
- Groups, trees, and projective modules
- Gröbner bases and the computation of group cohomology
- Introduction to Algebraic K-Theory. (AM-72)
- Introduction to algebraic K-theory,
- Leavitt Path Algebras
- Lectures on rings and modules
- Lectures on the applications of sheaves to ring theory
- Methods of graded rings
- Module Theory, Extending Modules and Generalizations
- Monoidal Categories and the Gerstenhaber Bracket in Hochschild Cohomology
- Monotone Complete C*-algebras and Generic Dynamics
- Multiplicative Ideal Theory and Factorization Theory : Commutative and Non-commutative Perspectives
- Non-commutative algebraic geometry : an introduction
- Periods and Nori Motives
- Prime spectra in non-commutative algebra
- Quadratic algebras
- Quantum Groups and Noncommutative Geometry
- Quantum Lie Theory : A Multilinear Approach
- Radical theory
- Refinement Monoids, Equidecomposability Types, and Boolean Inverse Semigroups
- Representation Theory, Number Theory, and Invariant Theory : In Honor of Roger Howe on the Occasion of His 70th Birthday
- Ring theory.
- Rings and modules of quotients
- Rings and semigroups.
- Rings that are nearly associative
- Rings, Polynomials, and Modules
- Rings, modules, and representations : International Conference on Rings and Things in Honor of Carl Faith and Barbara Osofsky, June 15-17, 2007, Ohio University-Zanesville
- SK1 von Schiefkörpern : Seminar Bielefeld-Göttingen, 1976
- The Equationally-Defined Commutator : A Study in Equational Logic and Algebra
- The Theory of Nilpotent Groups
- Trivial extensions of Abelian categories : homological algebra of trivial extensions of Abelian categories with applications to ring theory

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`<div class="citation" vocab="http://schema.org/"><i class="fa fa-external-link-square fa-fw"></i> Data from <span resource="http://link.bu.edu/resource/Ow9sU5hX0og/" typeof="CategoryCode http://bibfra.me/vocab/lite/Concept"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.bu.edu/resource/Ow9sU5hX0og/">Associative rings</a></span> - <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.bu.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.bu.edu/">Boston University Libraries</a></span></span></span></span></div>`