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Algebraic Topology - by  Edwin H Spanier (Paperback) - 1 of 1

Algebraic Topology - by Edwin H Spanier (Paperback)

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About this item

Highlights

  • Intended for use both as a text and a reference, this book is an exposition of the fundamental ideas of algebraic topology.
  • Author(s): Edwin H Spanier
  • 548 Pages
  • Mathematics, Topology

Description



Book Synopsis



Intended for use both as a text and a reference, this book is an exposition of the fundamental ideas of algebraic topology. The first third of the book covers the fundamental group, its definition and its application in the study of covering spaces. The focus then turns to homology theory, including cohomology, cup products, cohomology operations, and topological manifolds. The remaining third of the book is devoted to Homotropy theory, covering basic facts about homotropy groups, applications to obstruction theory, and computations of homotropy groups of spheres. In the later parts, the main emphasis is on the application to geometry of the algebraic tools developed earlier.



From the Back Cover



The reader of this book is assumed to have a grasp of the elementary concepts of set theory, general topology, and algebra. Following are brief summaries of some concepts and results in these areas which are used in this book. Those listed explicitly are done so either because they may not be exactly standard or because they are of particular importance in the subsequent text.
Dimensions (Overall): 9.18 Inches (H) x 6.13 Inches (W) x 1.1 Inches (D)
Weight: 1.69 Pounds
Suggested Age: 22 Years and Up
Number of Pages: 548
Genre: Mathematics
Sub-Genre: Topology
Publisher: Springer
Format: Paperback
Author: Edwin H Spanier
Language: English
Street Date: December 6, 1994
TCIN: 1011230345
UPC: 9780387944265
Item Number (DPCI): 247-02-7319
Origin: Made in the USA or Imported
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Shipping details

Estimated ship dimensions: 1.1 inches length x 6.13 inches width x 9.18 inches height
Estimated ship weight: 1.69 pounds
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Q: What does the last third of the book discuss?

submitted by AI Shopping Assistant - 24 days ago
  • A: The last third is devoted to Homotropy theory, including homotropy groups and applications to obstruction theory.

    submitted byAI Shopping Assistant - 24 days ago
    Ai generated

Q: Is this book suitable for both students and professionals?

submitted by AI Shopping Assistant - 24 days ago
  • A: Yes, it is intended for use as both a text for students and a reference for professionals.

    submitted byAI Shopping Assistant - 24 days ago
    Ai generated

Q: What topics are covered in the first third of the book?

submitted by AI Shopping Assistant - 24 days ago
  • A: The first third covers the fundamental group, its definition, and applications in studying covering spaces.

    submitted byAI Shopping Assistant - 24 days ago
    Ai generated

Q: What prior knowledge is assumed for readers of this book?

submitted by AI Shopping Assistant - 24 days ago
  • A: Readers are expected to understand elementary concepts of set theory, general topology, and algebra.

    submitted byAI Shopping Assistant - 24 days ago
    Ai generated

Q: What is the focus of the second third of the book?

submitted by AI Shopping Assistant - 24 days ago
  • A: The second third focuses on homology theory, including cohomology, cup products, and topological manifolds.

    submitted byAI Shopping Assistant - 24 days ago
    Ai generated

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