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- Larsen, Michael - Indiana University. Algebraic number theory; algebraic geometry; group theory (finite, finitely generated, compact, or algebraic); homological algebra; algebraic combinatorics; applied algebra. Teaching notes, Putnam competition information.
- Algebra Homework Help, Online Solvers - Interactive homework problems. Topics include Pre-Algebra, linear Algebra and other college Algebra.
- Algebra Online Learning Sites - Algebra and math site links in a table to help you find various math subjects from algebra to calculus, algebra games to quizzes.
- MAS - The Modula-2 Algebra System - MAS is an experimental computer algebra system with algebraic specification capabilities for the design and study of algebraic algorithms. Downloads, documentation.
- Algebra Homework Help, Online Solvers - Interactive homework problems. Topics include Pre-Algebra, linear Algebra and other college Algebra.
- (Belgium) Limburgs Universitair Centrum - LUC Algebra Group. Major areas of research include: Non-commutative geometry; Invariant theory; Group algebras and Schur algebras; Lie algebra; Maximal orders.
- CASA 2.3 - Computer Algebra Software for constructive Algebraic geometry. Designed for performing computations and reasoning about geometric objects in classical algebraic geometry, in particular affine and projective algebraic geometry over an algebraically closed field of characteristic 0.
- Abstract and Linear Algebra - A forum for students on abstract algebra and linear algebra.
- Advances in Applied Clifford Algebras - Electronic version of the journal published by the Universidad Nacional Autónoma de México. Publishes original research papers, expository and survery articles, book reviews, reproduces abstracts and reports on conferences and workshops in the area of Clifford Algebras and their applications.
- (Netherlands) Radboud University Nijmegen - Subfaculty of Mathematics, Department of Algebra. Research groups: symbolic algebra, K-theory, polynomial mappings.
Wikipedia Articles
- Algebraic cycle - In mathematics, an algebraic cycle on an algebraic variety V is, roughly speaking, a homology class on V that is represented by a linear combination of subvarieties of V. Therefore the algebraic cycles on V are the part of the algebraic topology of V that is directly accessible in algebraic geometry.
- Algebraic group - In algebraic geometry, an algebraic group (or group variety) is a group that is an algebraic variety, such that the multiplication and inverse are given by regular functions on the variety. In category theoretic terms, an algebraic group is a group object in the category of algebraic varieties.
- Function field of an algebraic variety - In algebraic geometry, the function field of an algebraic variety V consists of objects which are interpreted as rational functions on V. In complex algebraic geometry these are meromorphic functions and their higher-dimensional analogues; in classical algebraic geometry they are ratios of polynomials; in modern algebraic geometry they are elements of some quotient field.
- Algebraic number theory - Algebraic number theory is a branch of number theory in which the concept of a number is expanded to the algebraic numbers which are mathematic roots of polynomials with rational number coefficients. An algebraic number field is any finite (and therefore) algebraic field extension of the rational numbers.
- Algebraic stack - In algebraic geometry, a branch of mathematics, an algebraic stack is a concept introduced to generalize algebraic varieties, schemes, and algebraic spaces. They were originally proposed in Deligne-Mumford (1969) by Pierre Deligne and David Mumford; their definition is currently referred to as Deligne-Mumford stacks.