[EAN: 9783540053415], Neubuch, [PU: Springer Berlin Heidelberg Jan 1970], This item is printed on demand - it takes 3-4 days longer - Neuware -These notes were taken from lectures given b… Mehr…
[EAN: 9783540053415], Neubuch, [PU: Springer Berlin Heidelberg Jan 1970], This item is printed on demand - it takes 3-4 days longer - Neuware -These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. 208 pp. Deutsch, Books<
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These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students… Mehr…
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. Trade Books>Trade Paperback>Science>Mathematics>Mathematics, Springer Berlin Heidelberg Core >1<
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[EAN: 9783540053415], Neubuch, [SC: 14.99], [PU: Springer Berlin Heidelberg], Druck auf Anfrage Neuware - Printed after ordering - These notes were taken from lectures given by tom Dieck … Mehr…
[EAN: 9783540053415], Neubuch, [SC: 14.99], [PU: Springer Berlin Heidelberg], Druck auf Anfrage Neuware - Printed after ordering - These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role., Books<
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to … Mehr…
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. Buch 23.5 x 15.5 x 1.2 cm , Springer Berlin, Theodor Bröcker,Tammo tom Dieck, Springer Berlin, r Br<
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[EAN: 9783540053415], Neubuch, [PU: Springer Berlin Heidelberg Jan 1970], This item is printed on demand - it takes 3-4 days longer - Neuware -These notes were taken from lectures given b… Mehr…
[EAN: 9783540053415], Neubuch, [PU: Springer Berlin Heidelberg Jan 1970], This item is printed on demand - it takes 3-4 days longer - Neuware -These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. 208 pp. Deutsch, Books<
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These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students… Mehr…
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. Trade Books>Trade Paperback>Science>Mathematics>Mathematics, Springer Berlin Heidelberg Core >1<
[EAN: 9783540053415], Neubuch, [SC: 14.99], [PU: Springer Berlin Heidelberg], Druck auf Anfrage Neuware - Printed after ordering - These notes were taken from lectures given by tom Dieck … Mehr…
[EAN: 9783540053415], Neubuch, [SC: 14.99], [PU: Springer Berlin Heidelberg], Druck auf Anfrage Neuware - Printed after ordering - These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role., Books<
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to … Mehr…
These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This~ only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2 , characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role. Buch 23.5 x 15.5 x 1.2 cm , Springer Berlin, Theodor Bröcker,Tammo tom Dieck, Springer Berlin, r Br<
[PU: Springer Berlin], Gepflegter, sauberer Zustand. Aus der Auflösung einer renommierten Bibliothek. Kann Stempel beinhalten. 4132719/202 Altersfreigabe FSK ab 0 Jahre, DE, [SC: 3.00], … Mehr…
[PU: Springer Berlin], Gepflegter, sauberer Zustand. Aus der Auflösung einer renommierten Bibliothek. Kann Stempel beinhalten. 4132719/202 Altersfreigabe FSK ab 0 Jahre, DE, [SC: 3.00], gebraucht; sehr gut, gewerbliches Angebot, 1970, Banküberweisung, Kreditkarte, PayPal, Internationaler Versand<
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These notes were taken from lectures given by tom Dieck in the win ter-term 1969/70 at the Mathematical Institute in Heidelberg. The aim of the lectures was to introduce the students to cobordism theory and to propagate ideas of Boardman and Quillen about the calculation of cobordism theories with the aid of formal groups. These notes give an enlarged version of the leetures with many details and proofs filled in. A chapter on unitary cobordism has been left out and will appear separately. The eontents of the notes are as follows: In chapter I we recall those parts of differential topology and of the theory of veetor bundles which we will use. This only to re wind the reader of well known faets or to give hints at neeessary pre requisites to students willing to learn differential topology. Apart from these faets we assume knowledge of elementary homotopy theory and classical cohomology with coefficients in l2, characterized by the Eilenberg-Steenrod axioms. In chapter II the (non oriented) bordism homology theory N.(-) is defined by singular manifolds. We verify the axioms of a homology theory. Our approach differs from that of Conner and Floyd [4] in that we only define absolute homology groups and use a system of axioms in which an exact sequence of Mayer-Vietoris type plays the main role.
Detailangaben zum Buch - Kobordismentheorie Theodor Bröcker Author
EAN (ISBN-13): 9783540053415 ISBN (ISBN-10): 3540053417 Gebundene Ausgabe Taschenbuch Erscheinungsjahr: 1970 Herausgeber: Springer Berlin Heidelberg Core >1 208 Seiten Gewicht: 0,322 kg Sprache: ger/Deutsch
Buch in der Datenbank seit 2008-03-05T15:13:23+01:00 (Berlin) Detailseite zuletzt geändert am 2024-03-31T18:58:41+02:00 (Berlin) ISBN/EAN: 3540053417
ISBN - alternative Schreibweisen: 3-540-05341-7, 978-3-540-05341-5 Alternative Schreibweisen und verwandte Suchbegriffe: Autor des Buches: brcker, brocker, theodor bröcker, tom dieck tammo, bracker, burroughs, alexander dumas, theodor mayer, boardman, broecker Titel des Buches: tarzan und die ameisenmenschen, königin margot, der graf von monte christo, die gräfin von charny, lecture notes mathematics, kobordismentheorie
Daten vom Verlag:
Autor/in: Theodor Bröcker; Tammo tom Dieck Titel: Lecture Notes in Mathematics; Kobordismentheorie Verlag: Springer; Springer Berlin 191 Seiten Erscheinungsjahr: 1970-01-01 Berlin; Heidelberg; DE Sprache: Deutsch 24,95 € (DE) 25,65 € (AT) 31,56 CHF (CH) Available XVI, 191 S.
I. Kapitel: Vorbereitungen.- II. Kapitel: Die Bordismen-Homologie-Theorie.- III. Kapitel: Darstellung von Bordismengruppen als Homotopiegruppen.- IV. Kapitel: Spektren, Homologie und Kohomologie.- V. Kapitel: Verträglichkeit der Kohomologie mit dem Limes.- VI. Kapitel: Charakteristische Klassen.- VII. Kapitel: Formale Gruppen.- VIII. Kapitel: Multiplikative Transformationen.- IX. Kapitel: Steenrod-Operationen in der Kobordismentheorie.- X. Kapitel: Charakteristische Zahlen.- XI. Kapitel: Stabile Operationen.- XII. Kapitel: Bordismus und Kobordismus.
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