Topology

An Introduction

  • Stefan Waldmann

Table of contents

  1. Front Matter
    Pages i-xii
  2. Stefan Waldmann
    Pages 1-3
  3. Stefan Waldmann
    Pages 5-40
  4. Stefan Waldmann
    Pages 41-57
  5. Stefan Waldmann
    Pages 59-71
  6. Stefan Waldmann
    Pages 73-86
  7. Stefan Waldmann
    Pages 87-110
  8. Stefan Waldmann
    Pages 111-124
  9. Back Matter
    Pages 125-136

About this book

Introduction

This book provides a concise introduction to topology and is necessary for courses in differential geometry, functional analysis, algebraic topology, etc. Topology is a fundamental tool in most branches of pure mathematics and is also omnipresent in more applied parts of mathematics. Therefore students will need fundamental topological notions already at an early stage in their bachelor programs.

While there are already many excellent monographs on general topology, most of them are too large for a first bachelor course. Topology fills this gap and can be either used for self-study or as the basis of a topology course.

Keywords

Point Set Topology Topological Space and Continuity Topology

Authors and affiliations

  • Stefan Waldmann
    • 1
  1. 1.Julius Maximilian University of WürzburgWürzburgGermany

Bibliographic information

  • DOI https://doi.org/10.1007/978-3-319-09680-3
  • Copyright Information Springer International Publishing Switzerland 2014
  • Publisher Name Springer, Cham
  • eBook Packages Mathematics and Statistics
  • Print ISBN 978-3-319-09679-7
  • Online ISBN 978-3-319-09680-3
  • About this book