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Deligne-Mumford moduli space of curves - In mathematics, the Deligne-Mumford moduli space of curves is a refined construction of a moduli space of algebraic curves, that is work from 1969 by Pierre Deligne and David Mumford. It combined two novel techniques in algebraic geometry, Mumford's geometric invariant theory and Michael Artin's algebraic stacks, to construct a moduli object (not a scheme), including enough stable curves, and for which the irreducibility of the space of curves could be proved.
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 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 roots of polynomials with rational coefficients. An algebraic number field is any finite (and therefore algebraic) field extension of the rational numbers.
Algebraic variety - In mathematics, an algebraic variety is essentially a set of common zeroes of a set of polynomials. Algebraic varieties are one of the central objects of study in classical (and to some extent, modern) algebraic geometry.
S.O.S. Math - Algebra - ... help you do your homework, prepare for a test, or get ready for class. The material presented reviews the most important results, techniques and formulas in college and pre-college mathematics.
Algebraic Topology and Concurrency - A collection of preprints on the applications of Algebraic Topology to Computer Science, such as the use of topological techniques to formulate synchronous models of distributed computing.
Derive for Windows - Compact, easy to use, reliable computer algebra software. It intelligently applies the rules of algebra, trigonometry, calculus and matrix algebra to solve a wide range of mathematical problems. This nonnumeric approach goes far beyond the capabilities of dedicated statistics packages and equation solvers that use only approximate numerical techniques.
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Abstract Algebra a Geometric Approach - Abstract Algebra a Geometric Approach Abstract Algebra: A Geometric Approach by Theodore Shifrin, This book explores the essential theories and techniques of modern algebra, ...
Modern Abstract Algebra - Modern Abstract Algebra Algebra: Pure & Applied by Aigli Papantonopoulou, This book provides thorough coverage of the main topics of abstract algebra ...
Abstract Algebra Course First in Undergraduate - Abstract Algebra Course First in Undergraduate An Accompaniment to Higher Mathematics by George Exner, This text prepares undergraduate mathematics students ... actively, constructing examples, extreme cases, and non-examples to aid in understanding an unfamiliar theorem or definition (a technique familiar to any mathematician, but rarely taught); it provides practice by indicating explicitly where work with pencil ...
Abstract Algebra Help - Abstract Algebra Help Concrete Abstract Algebra by Niels Lauritzen, Concrete Abstract Algebra develops the theory of abstract algebra from numbers to Gr"obner ...
Abstract Algebra Concrete Introduction - Abstract Algebra Concrete Introduction Abstract by Nicholson, An easy-to-use, self-study guide to abstract algebra and its applications. Groups, rings, and fields are fast becoming vital in a wide range of applications ...
Abstract Algebra - Abstract Algebra Concrete Abstract Algebra by Niels Lauritzen, Concrete Abstract Algebra develops the theory of abstract algebra from numbers to Gr"obner ...
First Course Abstract Algebra - First Course Abstract Algebra Elementary Linear Algebra The transition to upper-level math courses is often difficult because of the shift in emphasis from ...
A First Course in Abstract Algebra - A First Course in Abstract Algebra Elementary Linear Algebra The transition to upper-level math courses is often difficult because of the shift in emphasis from ...
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