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Ring theory - Taschenbuch

2011, ISBN: 115658664X

[EAN: 9781156586648], Neubuch, [PU: Jun 2011], MATHEMATICS / ALGEBRA GENERAL, This item is printed on demand - Print on Demand Titel. - Source: Wikipedia. Pages: 128. Chapters: Integer, R… Mehr…

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Ring theory als Taschenbuch von - Taschenbuch

ISBN: 9781156586648

Ring theory:Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain, Division ring, Boolean ring, Monoid ring, T… Mehr…

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Ring theory - neues Buch

ISBN: 9781156586648

Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain, Division ring, Boolean ring, Monoid ring, Topological r… Mehr…

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Source: Wikipedia (Herausgeber):
Ring theory Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain, Division ring, Boolean ring, Monoid ring, Topological ring, Unique factorization domain, Zero divisor - neues Buch

2011, ISBN: 115658664X

Kartoniert / Broschiert MATHEMATICS / Algebra / General, mit Schutzumschlag neu, [PU:Books LLC, Reference Series]

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Ring theory - Taschenbuch

ISBN: 115658664X

Ring theory ab 29.99 € als Taschenbuch: Integer Ring Integral domain Formal power series Ring homomorphism Clifford algebra Euclidean domain Principal ideal domain Division ring Boolean r… Mehr…

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Details zum Buch
Ring theory: Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain

Source: Wikipedia. Pages: 128. Chapters: Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain, Division ring, Boolean ring, Monoid ring, Topological ring, Unique factorization domain, Zero divisor, Product of rings, Geometric algebra, Noetherian ring, Graded algebra, Local ring, Commutative ring, Endomorphism ring, Polynomial ring, Modular representation theory, Group ring, Glossary of ring theory, Biquaternion, Category of rings, Classification of Clifford algebras, Quotient ring, Quasisymmetric function, Serial module, Valuation ring, Zero-product property, Morita equivalence, Localization of a ring, Semiring, Depth of noncommutative subrings, Real closed ring, Pseudo-ring, Universal enveloping algebra, Inversive ring geometry, Symmetric algebra, Partially-ordered ring, Group algebra, Witt vector, Radical of a ring, Polynomial identity ring, Bézout domain, Regular local ring, Weyl algebra, Brauer group, Finite ring, Semisimple module, Jacobson density theorem, Division algebra, Characteristic, Principal ideal ring, Von Neumann regular ring, Quasiregular element, Baer ring, Nilpotent, Hochschild homology, Perfect field, Composition ring, Ore condition, Noncommutative ring, Unipotent, Simple ring, Unit, Additive identity, Global dimension, Matrix ring, Free algebra, Primitive ring, Algebra homomorphism, GCD domain, Invariant basis number, Laurent polynomial, Wedderburn's little theorem, Artin-Wedderburn theorem, Free ideal ring, Tensor product of algebras, Numerical polynomial, Hereditary ring, Ring of integers, Total quotient ring, Krull ring, Ore extension, Azumaya algebra, Simple algebra, Central simple algebra, Artinian ring, Reduced ring, Kaplansky's conjecture, Ascending chain condition on principal ideals, Composition algebra, Height, Dedekind-Hasse norm, Levitzky's theorem, Poisson ring, Hopkins-Levitzki theorem, Perfect ring, Unit ring, Prime element, Artinian ideal, Goldie's theorem, Loewy ring, Irreducible element, Semiperfect ring, Severi-Brauer variety, Prime ring, Zero ring, Köthe conjecture, Kummer ring, Zorn ring, Artin algebra, Artin-Zorn theorem, Regular ideal, Goldman domain, Subring test, Skolem-Noether theorem, Trivial ring, Opposite ring, Coherent ring, Semi-local ring, Artin-Rees lemma, C-semiring, Nakayama algebra, Irreducible ring, Schreier domain, Kurosh problem, Brauer-Cartan-Hua theorem, Jacobson ring, Jaffard ring, Arithmetical ring, Square-free, Triangular matrix ring, Ring extension, Irreducible ideal, Connected ring, Stably finite ring, Semifir, Noncommutative unique factorization domain, Idealizer, Overring, Flat map, Semiprime ring. Excerpt: In mathematics, a ring is an algebraic structure consisting of a set together with two binary operations usually called addition and multiplication, where the set is an abelian group under addition (called the additive group of the ring) and a monoid under multiplication such that multiplication distributes over addition. In other words the ring axioms require that addition is commutative, addition and multiplication are associative, multiplication distributes over addition, each element in the set has an additive inverse, and there exists an additive identity. One of the most common examples of a ring is the set of integers endowed with its natural operations of addition and multiplication. Certain variations of the definition of a ring are sometimes employed, and these are outlined later...

Detailangaben zum Buch - Ring theory: Integer, Ring, Integral domain, Formal power series, Ring homomorphism, Clifford algebra, Euclidean domain, Principal ideal domain


EAN (ISBN-13): 9781156586648
ISBN (ISBN-10): 115658664X
Taschenbuch
Erscheinungsjahr: 2011
Herausgeber: in stock

Buch in der Datenbank seit 2011-06-26T18:09:09+02:00 (Vienna)
Detailseite zuletzt geändert am 2020-04-30T22:47:12+02:00 (Vienna)
ISBN/EAN: 9781156586648

ISBN - alternative Schreibweisen:
1-156-58664-X, 978-1-156-58664-8
Alternative Schreibweisen und verwandte Suchbegriffe:
Titel des Buches: ring, clifford algebra, monoid


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