Logo

Lectures on Polyhedral Topology

Small book cover: Lectures on Polyhedral Topology

Lectures on Polyhedral Topology
by

Publisher: Tata Institute of Fundamental Research
ISBN/ASIN: B0006CDK2W
Number of pages: 214

Description:
These notes contain: The elementary theory of finite polyhedra in real vector spaces; A theory of 'general position' (approximation of maps), based on 'non-degeneracy'. A theory of 'regular neighbourhoods' in arbitrary polyhedra; etc.

Download or read it online for free here:
Download link
(1.1MB, PDF)

Similar books

Book cover: The Hauptvermutung Book: A Collection of Papers on the Topology of ManifoldsThe Hauptvermutung Book: A Collection of Papers on the Topology of Manifolds
by - Springer
The Hauptvermutung is the conjecture that any two triangulations of a polyhedron are combinatorially equivalent. This conjecture was formulated at the turn of the century, and until its resolution was a central problem of topology.
(11336 views)
Book cover: Algebraic L-theory and Topological ManifoldsAlgebraic L-theory and Topological Manifolds
by - Cambridge University Press
Assuming no previous acquaintance with surgery theory and justifying all the algebraic concepts used by their relevance to topology, Dr Ranicki explains the applications of quadratic forms to the classification of topological manifolds.
(11601 views)
Book cover: Knot DiagrammaticsKnot Diagrammatics
by - arXiv
This paper is a survey of knot theory and invariants of knots and links from the point of view of categories of diagrams. The topics range from foundations of knot theory to virtual knot theory and topological quantum field theory.
(8927 views)
Book cover: Geometric Topology: Localization, Periodicity and Galois SymmetryGeometric Topology: Localization, Periodicity and Galois Symmetry
by - Springer
In 1970, Sullivan circulated this set of notes introducing localization and completion of topological spaces to homotopy theory, and other important concepts. The notes remain worth reading for the fresh picture they provide for geometric topology.
(11779 views)