Algebraic topology

The Proceedings volume is divided into two parts.

This book consists of a selection of articles devoted to new ideas and developments in low dimensional topology.

This book is a collection of survey articles by the main speakers at the 1993 Durham symposium on vector bundles in algebraic geometry.

This monograph provides a comprehensive introduction to the theory of complex normal surface singularities, with a special emphasis on connections to low-dimensional topology.

Permutation Groups form one of the oldest parts of group theory.

This is the first textbook on C*-algebra theory with a view toward Noncommutative Geometry.

This book is based on the full year Ph.

An Introduction to Homological Algebra discusses the origins of algebraic topology.

This second volume of Research in Computational Topology is a celebration and promotion of research by women in applied and computational topology, containing the proceedings of the second workshop for Women in Computational Topology (WinCompTop) as well as papers solicited from the broader WinCompTop community.

A monograph demonstrating remarkable and unexpected interdisciplinary connections in the areas of commutative algebra, invariant theory and algebraic topology.

This book introduces the reader to the most important concepts and problems in the field of l2-invariants.

Homotopy theory and C* algebras are central topics in contemporary mathematics.

This is a memorial volume to the distinguished Canadian-born mathematician Hugh Dowker.

Explains both the how and the why of linear algebra to get students thinking like mathematicians.

From the reviews: This book is devoted to the study of sheaves by microlocal methods.

This monograph on the homotopy theory of topologized diagrams of spaces and spectra gives an expert account of a subject at the foundation of motivic homotopy theory and the theory of topological modular forms in stable homotopy theory.

as well as by the list of open problems in the final section of this monograph.

The first book to deal comprehensively with the theory of fusion systems.

Topology is a relatively young and very important branch of mathematics.

This is a state-of-the-art introduction to the work of Franz Reidemeister, Meng Taubes, Turaev, and the author on the concept of torsion and its generalizations.

This book will be of great interest to researchers into algebraic topology.

This book demonstrates the lively interaction between algebraic topology, very low dimensional topology and combinatorial group theory.

These are notes from a graduate student course on algebraic topology and K-theory given by Daniel Quillen at the Massachusetts Institute of Technology during 1979-1980.

Since the birth of rational homotopy theory, the possibility of extending the Quillen approach -  in terms of Lie algebras - to a more general category of spaces, including the non-simply connected case, has been a challenge for the algebraic topologist community.

In singularity theory and algebraic geometry the monodromy group is embodied in the Picard-Lefschetz formula and the Picard-Fuchs equations.

An arrangement of hyperplanes is a finite collection ofcodimension one affine subspaces in a finite dimensionalvector space.

The physical properties of knotted and linked configurations in space have long been of interest to mathematicians.

In Chapter 6, we describe the concept of braid equivalence from the topological point of view.

The aim of this book is to give as detailed a description as is possible of one of the most beautiful and complicated examples in low-dimensional topology.

This volume consists primarily of survey papers that evolved from the lectures given in the school portion of the meeting and selected papers from the conference.

A modern, example-driven introduction to cubical diagrams and related topics such as homotopy limits and cosimplicial spaces.

The D(2) problem is a fundamental problem in low dimensional topology.

This volume brings together recent, original research and survey articles by leading experts in several fields that include singularity theory, algebraic geometry and commutative algebra.

This book provides an introduction to state-of-the-art applications of homotopy theory to arithmetic geometry.

Gauge theory, symplectic geometry and symplectic topology are important areas at the crossroads of several mathematical disciplines.

This proceedings volume centers on new developments in rational homotopy and on their influence on algebra and algebraic topology.

Jürgen Beetz führt zuerst in den Ursprung der erdachten Geschichten der Mathematik aus der Steinzeit ein.

Jürgen Beetz führt zuerst in den Ursprung der erdachten Geschichten der Mathematik aus der Steinzeit ein.

How is a subway map different from other maps?

How is a subway map different from other maps?

Este libro ha sido disenado como una guia para un curso introductorio de Procesos Estocasticos, dirigido especialmente a estudiantes de Matematicas, Estadistica e Ingenieria.