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A Course in Constructive Algebra - Ray Mines
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Ray Mines:

A Course in Constructive Algebra - Livro de bolso

1987, ISBN: 0387966404

[EAN: 9780387966403], Neubuch, [PU: Springer New York Dez 1987], ALGEBRA; GALOISTHEORY; FIELD; MATRICES; MATRIX; TORSION; TRANSFORMATION, This item is printed on demand - it takes 3-4 day… mais…

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A Course in Constructive Algebra Ray Mines Author
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A Course in Constructive Algebra Ray Mines Author - novo libro

ISBN: 9780387966403

The constructive approach to mathematics has enjoyed a renaissance, caused in large part by the appearance of Errett Bishop's book Foundations of constructiue analysis in 1967, and by the… mais…

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Mines, Ray, Richman, Fred, Ruitenburg, Wim:
A Course in Constructive Algebra (Universitext) - Livro de bolso

1987

ISBN: 9780387966403

Springer, 1987. *Price HAS BEEN REDUCED by 10% until Monday, Oct. 16 (weekend sale)* 355 pp., Paperback, fine. - If you are reading this, this item is actually (physically) in our sto… mais…

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A Course in Constructive Algebra - Mines, Ray; Ruitenburg, Wim; Richman, Fred
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Mines, Ray; Ruitenburg, Wim; Richman, Fred:
A Course in Constructive Algebra - novo libro

1987, ISBN: 0387966404

1988 Kartoniert / Broschiert Algebra, Galoistheory; field; Matrices; Matrix; Torsion; Transformation, mit Schutzumschlag 11, [PU:Springer New York; Springer US]

Custos de envio:Versandkostenfrei innerhalb der BRD. (EUR 0.00) MARZIES.de Buch- und Medienhandel, 14621 Schönwalde-Glien
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A Course in Constructive Algebra (Universitext) - Mines, Ray
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Mines, Ray:
A Course in Constructive Algebra (Universitext) - Livro de bolso

2013, ISBN: 9780387966403

360 Seiten; Taschenbuch 527432-2 Versandkostenfreie Lieferung Algebra & Zahlentheorie / Naturwissenschaften & Technik / Naturwissenschaften & Technik, [PU:Springer,]

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A Course in Constructive Algebra Ray Mines Author

The constructive approach to mathematics has recently enjoyed a renaissance. This was caused largely by the appearance of Bishop's Foundations of Constructive Analysis, but also by the proliferation of powerful computers, which stimulated the development of constructive algebra for implementation purposes. In this book, the authors present the fundamental structures of modern algebra from a constructive point of view. Beginning with basic notions, the authors proceed to treat PID's, field theory (including Galois theory), factorisation of polynomials, noetherian rings, valuation theory, and Dedekind domains.

Dados detalhados do livro - A Course in Constructive Algebra Ray Mines Author


EAN (ISBN-13): 9780387966403
ISBN (ISBN-10): 0387966404
Livro de bolso
Ano de publicação: 2007
Editor/Editora: Springer New York Core >1 >T
360 Páginas
Peso: 0,533 kg
Língua: eng/Englisch

Livro na base de dados desde 2007-04-18T10:55:15+01:00 (Lisbon)
Página de detalhes modificada pela última vez em 2024-02-23T09:54:13+00:00 (Lisbon)
Número ISBN/EAN: 9780387966403

Número ISBN - Ortografia alternativa:
0-387-96640-4, 978-0-387-96640-3
Ortografia alternativa e termos de pesquisa relacionados:
Autor do livro: mines, richman fred, ray, van der waerden
Título do livro: course constructive algebra


Dados da editora

Autor: Ray Mines; Fred Richman; Wim Ruitenburg
Título: Universitext; A Course in Constructive Algebra
Editora: Springer; Springer US
344 Páginas
Ano de publicação: 1987-12-18
New York; NY; US
Língua: Inglês
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
Available
XI, 344 p. 1 illus.

BC; Hardcover, Softcover / Mathematik/Arithmetik, Algebra; Algebra; Verstehen; Galois theory; algebra; field; matrices; matrix; torsion; transformation; Algebra; EA

I. Sets.- 1. Constructive vs. classical mathematics.- 2. Sets, subsets and functions.- 3. Choice.- 4. Categories.- 5. Partially ordered sets and lattices.- 6. Well-founded sets and ordinals.- II. Basic Algebra.- 1. Groups.- 2. Rings and fields.- 3. Real numbers.- 4. Modules.- 5. Polynomial rings.- 6. Matrices and vector spaces.- 7. Determinants.- 8. Symmetric polynomials.- III. Rings And Modules.- 1. Quasi-regular ideals.- 2. Coherent and Noetherian modules.- 3. Localization.- 4. Tensor products.- 5. Flat modules.- 6. Local rings.- 7. Commutative local rings.- IV. Divisibility in Discrete Domains.- 1. Cancellation monoids.- 2. UFD's and Bézout domains.- 3. Dedekind-Hasse rings and Euclidean domains.- 4. Polynomial rings.- V. Principal Ideal Domains.- 1. Diagonalizing matrices.- 2. Finitely presented modules.- 3. Torsion modules, p-components, elementary divisors.- 4. Linear transformations.- VI. Field Theory.- 1. Integral extensions and impotent rings.- 2. Algebraic independence and transcendence bases.- 3. Splitting fields and algebraic closures.- 4. Separability and diagonalizability.- 5. Primitive elements.- 6. Separability and characteristic p.- 7. Perfect fields.- 8. Galois theory.- VII. Factoring Polynomials.- 1. Factorial and separably factorial fields.- 2. Extensions of (separably) factorial fields.- 3. Condition p.- 4. The fundamental theorem of algebra.- VIII. Commutative Noetherian Rings.- 1. The Hilbert basis theorem.- 2. Noether normalization and the Artin-Rees lemma.- 3. The Nullstellensatz.- 4. Tennenbaum' s approach to the Hilbert basis theorem.- 5. Primary ideals.- 6. Localization.- 7. Primary decomposition.- 8. Lasker-Noether rings.- 9. Fully Lasker-Noether rings.- 10. The principal ideal theorem.- IX. Finite Dimensional Algebras.- 1. Representations.- 2. The density theorem.- 3. The radical and summands.- 4. Wedderburn's theorem, part one.- 5. Matrix rings and division algebras.- X. Free Groups.- 1. Existence and uniqueness.- 2. Nielsen sets.- 3.Finitely generated subgroups.- 4. Detachable subgroups of finite-rank free groups.- 5. Conjugate subgroups.- XI. Abelian Groups.- 1. Finite-rank torsion-free groups.- 2. Divisible groups.- 3. Height functions on p-groups.- 4. Ulm's theorem.- 5. Construction of Ulm groups.- XII. Valuation Theory.- 1. Valuations.- 2. Locally precompact valuations.- 3. Pseudofactorial fields.- 4. Normed vector spaces.- 5. Real and complex fields.- 6. Hensel's lemma.- 7. Extensions of valuations.- 8. e and f.- XIII. Dedekind Domains.- 1. Dedekind sets of valuations.- 2. Ideal theory.- 3. Finite extensions.

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