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Non-Associative Algebra and Its Applications

This volume contains the proceedings of the Third International Conference on Non-Associative Algebra and Its Applications, held in Oviedo;

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Non-Associative Algebra and Its Applications

With contributions derived from presentations at an international conference, Non-Associative Algebra and Its Applications explores a wide;

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Algebra and Applications 1

volumes specifically focusing on algebra and its applications. Algebra and Applications 1 centers on non-associative algebras and includes an;

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Associative and Non-Associative Algebras and Applications

and analytic methods in associative and non-associative structures; homological and categorical methods in algebra; and history of mathematics;

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Cracovian Algebra

non-associative. An exposition of cracovian algebra on 'Cracovian Calculus', and on the original papers of Banachiewics and his co-workers;

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Algebra, Codes and Cryptology

sections on non-associative and non-commutative algebra; code, cryptology and information security.;

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Non-Associative Algebra and Its Applications

The Third International Conference on Non-associative Algebra and its Applications was held in Oviedo (Spain) from July 12th to July 17th;

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Non Associative Normed Algebras

for non-commutative JB*-algebras and JB*-triples, as well as other topics. The book interweaves pure algebra, geometry of normed spaces, and;

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Gröbner-shirshov Bases

great role in modern mathematics. It is enough to mention the quantum groups and Hopf algebra theory, the Kac-Moody and Borcherds algebra theory;

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Mathematics, Game Theory & Algebra Compendium

This book is devoted to new advances in all branches of mathematics, game theory and applications, and pure and applied algebra and;

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Mathematics, Game Theory & Algebra Compendium

This book is devoted to new advances in all branches of mathematics, game theory and applications, and pure and applied algebra and;

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Algebras, Rings and Modules, Volume 2

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Synopsis of Linear Associative Algebra

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Introduction to Algebraic K-Theory. (AM-72), Volume 72

Algebraic K-theory describes a branch of algebra that centers about two functors. K0 and K1, which assign to each associative ring ? an;

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Non-Associative Normed Algebras

algebras and discussed the so-called non-associative Gelfand-Naimark and Vidav-Palmer theorems. This book interweaves pure algebra, geometry;

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Introduction To Non-linear Algebra

This unique text presents the new domain of consistent non-linear counterparts for all basic objects and tools of linear algebra, and;

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Associative Algebras

, algebraic number theory, algebraic geometry, homo logical algebra, and category theory. It even has some ties with parts of applied mathematics.;

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Basic Algebra I

rudiments of set theory, group theory, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. Its comprehensive;

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Non-associative Structures and Other Related Structures

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Introduction to Modern Algebra and Its Applications

The book provides an introduction to modern abstract algebra and its applications. It covers all major topics of classical theory;

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Fundamentals of Linear Algebra

Presents theories and applications in an attempt to raise expectations and outcomes The subject of linear algebra is presented;

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Model Theory with Applications to Algebra and Analysis, Volume 2

The second of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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An Introduction to Noncommutative Differential Geometry and its Physical Applications

This is an introduction to non-commutative geometry, with special emphasis on those cases where the structure algebra, which defines the;

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Concrete Abstract Algebra

, quadratic residues, finite fields, factoring algorithms for polynomials and systems of non-linear equations. A special feature is that Groebner;

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Concrete Abstract Algebra

, quadratic residues, finite fields, factoring algorithms for polynomials and systems of non-linear equations. A special feature is that Groebner;

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Clifford Algebras and the Classical Groups

classification. Other features include detailed sections on conformal groups, the eight-dimensional non-associative Cayley algebra, its automorphism;

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Clifford Algebras and the Classical Groups

classification. Other features include detailed sections on conformal groups, the eight-dimensional non-associative Cayley algebra, its automorphism;

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