Book:Books/Topology

The following books covered on $\mathsf{Pr} \infty \mathsf{fWiki}$ discuss topology.

For a comprehensive list of books referenced on $\mathsf{Pr} \infty \mathsf{fWiki}$ (and more), see Books.

Books

• 1847: Johann Benedict Listing: Vorstudien zur Topologie

• 1922: Oswald Veblen: Analysis Situs
  • 1931: Oswald Veblen: Analysis Situs (2nd ed.)

• 1941: W. Hurewicz and H. Wallman: Dimension Theory
• 1949: Solomon Lefschetz: Introduction to Topology
• 1953: P.J. Hilton: An Introduction to Homotopy Theory
• 1955: John L. Kelley: General Topology

• 1956: E.M. Patterson: Topology
  • 1959: E.M. Patterson: Topology (2nd ed.)

• 1957: A.H. Wallace: Introduction to Algebraic Topology
• 1961: John G. Hocking and Gail S. Young: Topology

• 1962: Bert Mendelson: Introduction to Topology
  • 1968: Bert Mendelson: Introduction to Topology (2nd ed.)
  • 1975: Bert Mendelson: Introduction to Topology (3rd ed.)

• 1963: Louis Auslander and Robert E. MacKenzie: Introduction to Differentiable Manifolds
• 1963: George F. Simmons: Introduction to Topology and Modern Analysis
• 1964: Stephen Barr: Experiments in Topology
• 1964: Steven A. Gaal: Point Set Topology
• 1964: S.T. Hu: Elements of General Topology
• 1964: W.J. Pervin: Foundations of General Topology
• 1964: A.P. Robertson and W.J. Robertson: Topological Vector Spaces
• 1965: Jean-Pierre Serre: Galois Cohomology
• 1966: W.G. Chinn and Norman E. Steenrod: First Concepts of Topology
• 1966: James Dugundji: Topology
• 1966: S.T. Hu: Introduction to General Topology

• 1966: K. Kuratowski: Introduction to Set Theory and Topology
  • 1972: K. Kuratowski: Introduction to Set Theory and Topology (2nd ed.)

• 1966: Helmut H. Schaefer: Topological Vector Spaces

• 1967: Donald W. Blackett: Elementary Topology
  • 1982: Donald W. Blackett: Elementary Topology (2nd ed.)

• 1967: M. Fréchet and K. Fan: Combinatorial Topology
• 1967: M. Greenberg: Lectures on Algebraic Topology
• 1967: J. Greever: Theory and Examples of Point-Set Topology
• 1967: W.S. Massey: Algebraic Topology: An Introduction
• 1967: George McCarty: Topology: An Introduction with Application to Topological Groups
• 1967: I.M. Singer and J.A. Thorpe: Lecture Notes on Elementary Topology and Geometry)
• 1968: E.T. Copson: Metric Spaces

• 1970: Lynn Arthur Steen and J. Arthur Seebach, Jr.: Counterexamples in Topology
  • 1978: Lynn Arthur Steen and J. Arthur Seebach, Jr.: Counterexamples in Topology (2nd ed.)

• 1970: Stephen Willard: General Topology
• 1971: William W. Fairchild and Cassius Ionescu Tulcea: Topology
• 1971: Robert H. Kasriel: Undergraduate Topology
• 1972: I. Kaplansky: Set Theory and Metric Spaces
• 1972: C.T.C. Wall: A Geometrical Introduction to Topology
• 1975: James R. Munkres: Topology
• 1975: W.A. Sutherland: Introduction to Metric and Topological Spaces

• 1977: Ryszard Engelking: General Topology
  • 1989: Ryszard Engelking: General Topology (revised and completed ed.)

• 1982: Peter T. Johnstone: Stone Spaces

• 1983: Theodore W. Gamelin and Robert Everist Greene: Introduction to Topology
  • 1999: Theodore W. Gamelin and Robert Everist Greene: Introduction to Topology (2nd ed.)

• 1984: Klaus Jänich: Topology
• 1986: Viorel Barbu and Th. Precupanu: Convexity and Optimization in Banach spaces
• 1990: Ioana Cioranescu: Geometry of Banach Spaces, Duality Mappings and Nonlinear Problems
• 1994: Charles Weibel: An Introduction to Homological Algebra
• 1997: Christian Berg: Metriske rum
• 1997: Gerard Buskes and Arnoud van Rooij: Topological Systems: From Distance to Neighborhood

• 2000: John M. Lee: Introduction to Topological Manifolds
  • 2011: John M. Lee: Introduction to Topological Manifolds (2nd ed.)

• 2002: Allen Hatcher: Algebraic Topology
• 2003: John M. Lee: Introduction to Smooth Manifolds
• 2005: G. Auliac and J.-Y. Caby: Mathématiques, Topologie et Analyse
• 2006: Robert Messer and Philip Straffin: Topology Now!
• 2007: Robert B. Ash: Real Variables with Basic Metric Space Topology
• 2012: Jorge Picado and Aleš Pultr: Frames and Locales

Knot Theory

• 1963: R.H. Crowell and R.H. Fox: Introduction to Knot Theory
• 1994: Colin C. Adams: The Knot Book