Spectral Sequences And Homotopy: Lectures, Notes
| Autor | (Gebundene Ausgabe) |
| Número de artículo | 5438675648 |
| DE,FR,ES,IT,CH,BE | |
| Terminal correspondant | Android, iPhone, iPad, PC |
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Joel M. Cohen: Stable Homotopy. Springer Lecture Notes in Mathematics. Vol. 165 (1970) Homotopy and Homoloy Not-So-Long Exact Sequences Eilenberg-MacLane spances and spectra Spanier-Whitehead duality Stable homotpy in categorical algebra (The Freyd category) Spectral sequences and calculation of stable homotopy
Spectral Sequences And Homotopy: Lectures, Notes | Saunders Mac Lane, Edward Halpern | ISBN: 9781258618896 | Kostenloser Versand für alle Bücher mit Versand und Verkauf duch Amazon.
We will discuss the general concept of a spectral sequence and one concrete incarnation of this concept, the Serre spectral sequence, together with its applications in computing the homotopy groups of spheres. In the second part of the lecture, we will study certain operations on the cohomology of spaces called Steenrod squares.
Spectral Sequences and Homotopy. Lectures – Sauders Mac Lane. Notes – Edward Halpern. Department of Mathematics, University of Chicago, Autumn 1953. Prepared with the assistance of a grant by the Research Corporation. | | ISBN: | Kostenloser Versand für alle Bücher mit Versand und Verkauf duch Amazon.
2 PAUL BUBENZER, JOHANNES EBERT, SVENJA KNOPF Vortrag 6. (Prasad Sivabalasingam) Der Satz von Hurewicz stellt eine enge Verbindung zwis-chen Homotopie und Homologie her und ist das wichtigste Hilfsmittel fur Berechnungen.
A central problem in algebraic topology is the calculation of the values of the stable homotopy groups of spheres +*S. In this book, a new method for this is developed based upon the analysis of the Atiyah-Hirzebruch spectral sequence. After the tools for this analysis are developed, these methods
We have tried to design this book for both instructional and reference use, during and after a first course in algebraic topology aimed at users rather than developers; indeed, the book arose from such courses taught by the authors. We start gently, with numerous pictures to illustrate the fundamental ideas and constructions in homotopy theory that are needed in later chapters. A certain ...
Bordism, Stable Homotopy and Adams Spectral Sequences (Fields Institute Monographs, 7) | Kochman, Stanley O. | ISBN: 9780821806005 | Kostenloser Versand für alle Bücher mit Versand und Verkauf duch Amazon.
Shape theory is an extension of homotopy theory from the realm of CW-complexes to arbitrary spaces. Besides applications in topology, it has interesting applications in various other areas of mathematics, especially in dynamical systems and C*-algebras. Strong shape is a refinement of ordinary
mit D. M. Kan: Homotopy limits, completions and localizations, Springer, Lecture Notes in Mathematics 304, 1972; Homological Localization Towers for Groups and II-Modules, Memoirs of the American Mathematical Society 1977; Homotopy Spectral Sequences and Obstructions, Israel J. Math., Band 66, 1989, S. 54–104.
LMS: 1 Cohomology Theory & K-Theory (London Mathematical Society Lecture Note Series, Band 1) | Peter Hilton | ISBN: 9780521079761 | Kostenloser Versand für alle Bücher mit Versand und Verkauf duch Amazon.
This book constitutes the proceedings of the International Symposium on Neural N- works (ISNN 2004) held in Dalian, Liaoning, China duringAugust 19-21, 2004. ISNN 2004 received over 800 submissions from authors in ?ve continents (Asia, Europe, North America, South America, and Oceania), and 23 countries and regions (mainland China, Hong Kong, Taiwan, South Korea, Japan, Singapore, India, Iran ...
Mit Teil III dieser Arbeit soll jetzt die Theorie der diskreten Konvergenz linearer Operatoren auf eine Reihe bekannter Probleme angewandt werden. In § 1 behandeln wir Folgen linearer
This book constitutes the proceedings of the International Symposium on Neural N- works (ISNN 2004) held in Dalian, Liaoning, China during August 19-21, 2004. ISNN 2004 received over 800 submissions from authors in ?ve continents (Asia, Europe, North America, South America, and Oceania), and 23 countries and regions (mainland China, Hong Kong, Taiwan, South Korea, Japan, Singapore, India, Iran ...
Daniel Marinus Kan (* 1927; † 4. August 2013 in Newton, Massachusetts, USA) war ein Mathematiker, der im Bereich der Homotopie-Theorie tätig Laufe der letzten fünf Jahrzehnte seines Lebens verfasste er auf diesem Gebiet als Autor oder Koautor Dutzende Aufsätze und Monografien.. Frühes Leben
