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General Topology - J. Dixmier
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J. Dixmier:

General Topology - encadernada, livro de bolso

1984, ISBN: 9780387909721

Buch, Hardcover, 1984 ed. This book is a course in general topology, intended for students in the first year of the second cycle (in other words, students in their third univer­ sity year… mais…

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Dixmier, J.:

General Topology (Undergraduate Texts in Mathematics) - encadernada, livro de bolso

1984, ISBN: 9780387909721

Translator: Berberian, S. K. Springer, Hardcover, Auflage: 1984, 151 Seiten, Publiziert: 1984-07-18T00:00:01Z, Produktgruppe: Book, Hersteller-Nr.: illustrations, 0.88 kg, Verkaufsrang: 2… mais…

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J. Dixmier:
General Topology - primeira edição

1984

ISBN: 9780387909721

Edição encadernada

[ED: Gebunden], [PU: Springer New York], Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. This book is a course in general topology, intend… mais…

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Dixmier, J.; Berberian, S. K. [Translator]:
General Topology (Undergraduate Texts in Mathematics) - encadernada, livro de bolso

ISBN: 9780387909721

Springer. hardcover. New. New. In shrink wrap. Looks like an interesting title!, Springer, 6

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Dixmier, J.:
General Topology (Undergraduate Texts in Mathematics) - encadernada, livro de bolso

1984, ISBN: 0387909729

[EAN: 9780387909721], Neubuch, [PU: Springer], Buy for Great customer experience, Books

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General Topology (Undergraduate Texts in Mathematics)

This book is a course in general topology, intended for students in the first year of the second cycle (in other words, students in their third univer­ sity year). The course was taught during the first semester of the 1979-80 academic year (three hours a week of lecture, four hours a week of guided work). Topology is the study of the notions of limit and continuity and thus is, in principle, very ancient. However, we shall limit ourselves to the origins of the theory since the nineteenth century. One of the sources of topology is the effort to clarify the theory of real-valued functions of a real variable: uniform continuity, uniform convergence, equicontinuity, Bolzano-Weierstrass theorem (this work is historically inseparable from the attempts to define with precision what the real numbers are). Cauchy was one of the pioneers in this direction, but the errors that slip into his work prove how hard it was to isolate the right concepts. Cantor came along a bit later; his researches into trigonometric series led him to study in detail sets of points of R (whence the concepts of open set and closed set in R, which in his work are intermingled with much subtler concepts). The foregoing alone does not justify the very general framework in which this course is set. The fact is that the concepts mentioned above have shown themselves to be useful for objects other than the real numbers.

Dados detalhados do livro - General Topology (Undergraduate Texts in Mathematics)


EAN (ISBN-13): 9780387909721
ISBN (ISBN-10): 0387909729
Livro de capa dura
Ano de publicação: 1984
Editor/Editora: Springer
156 Páginas
Peso: 0,399 kg
Língua: eng/Englisch

Livro na base de dados desde 2007-05-22T11:14:06-03:00 (Sao Paulo)
Página de detalhes modificada pela última vez em 2023-12-25T20:32:17-03:00 (Sao Paulo)
Número ISBN/EAN: 9780387909721

Número ISBN - Ortografia alternativa:
0-387-90972-9, 978-0-387-90972-1
Ortografia alternativa e termos de pesquisa relacionados:
Autor do livro: berberian, dixmier jacques, students series
Título do livro: general topology, algebras, undergraduate text, mathematics


Dados da editora

Autor: J. Dixmier
Título: Undergraduate Texts in Mathematics; General Topology
Editora: Springer; Springer US
141 Páginas
Ano de publicação: 1984-07-18
New York; NY; US
Tradutora: S. K. Berberian
Língua: Inglês
58,84 € (DE)
60,49 € (AT)
65,00 CHF (CH)
Available
X, 141 p.

BB; Hardcover, Softcover / Mathematik/Geometrie; Topologie; Verstehen; Cantor; Compact space; Connected space; Finite; Topology; function; theorem; variable; Topology; BC

I Topological Spaces.- II Limits. Continuity.- III Constructions of Topological Spaces.- IV Compact Spaces.- V Metric Spaces.- VI Limits of Functions.- VII Numerical Functions.- VIII Normed Spaces.- IX Infinite Sums.- X Connected Spaces.- Exercises.- Index of Notations.- Index of Terminology.

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