Logo

The Homology of Iterated Loop Spaces

Large book cover: The Homology of Iterated Loop Spaces

The Homology of Iterated Loop Spaces
by

Publisher: Springer
ISBN/ASIN: 354007984X
ISBN-13: 9783540079842
Number of pages: 490

Description:
This volume is a collection of five papers. The first four together give a thorough treatment of homology operations and of their application to the calculation of, and analysis of internal structure in, the homologies of various spaces of interest. The last studies an up to homotopy notion of an algebra over a monad and the role of this notion in the theory of iterated loop spaces.

Home page url

Download or read it online for free here:
Download link
(15MB, PDF)

Similar books

Book cover: Lecture Notes on Motivic CohomologyLecture Notes on Motivic Cohomology
by - AMS
This book provides an account of the triangulated theory of motives. Its purpose is to introduce Motivic Cohomology, to develop its main properties, and finally to relate it to other known invariants of algebraic varieties and rings.
(9571 views)
Book cover: Notes on the course Algebraic TopologyNotes on the course Algebraic Topology
by - University of Oregon
Contents: Important examples of topological spaces; Constructions; Homotopy and homotopy equivalence; CW-complexes and homotopy; Fundamental group; Covering spaces; Higher homotopy groups; Fiber bundles; Suspension Theorem and Whitehead product; etc.
(10311 views)
Book cover: Prerequisites in Algebraic TopologyPrerequisites in Algebraic Topology
by - NTNU
This is not an introductory textbook in algebraic topology, these notes attempt to give an overview of the parts of algebraic topology, and in particular homotopy theory, which are needed in order to appreciate that side of motivic homotopy theory.
(11294 views)
Book cover: Differential Forms and Cohomology: CourseDifferential Forms and Cohomology: Course
by - Intelligent Perception
Differential forms provide a modern view of calculus. They also give you a start with algebraic topology in the sense that one can extract topological information about a manifold from its space of differential forms. It is called cohomology.
(8723 views)