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Introduction to Topology
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Introduction to Topology
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Introduction to Topology/ by Tej Bahadur Singh.
作者:
Singh, Tej Bahadur.
面頁冊數:
XIX, 452 p. 93 illus.online resource. :
Contained By:
Springer Nature eBook
標題:
Topology. -
電子資源:
https://doi.org/10.1007/978-981-13-6954-4
ISBN:
9789811369544
Introduction to Topology
Singh, Tej Bahadur.
Introduction to Topology
[electronic resource] /by Tej Bahadur Singh. - 1st ed. 2019. - XIX, 452 p. 93 illus.online resource.
Chapter 1. Topological Spaces -- Chapter 2. Continuity and Products -- Chapter 3. Connectedness -- Chapter 4. Convergence -- Chapter 5. Countability axioms -- Chapter 6. Compactness -- Chapter 7. Topological Constructions -- Chapter 8. Separation Axioms -- Chapter 9. Paracompactness and Metrisability -- Chapter 10. Completeness -- Chapter 11. Function Spaces -- Chapter 12. Topological Groups -- Chapter 13. Transformation Groups -- Chapter 14. The fundamental Group -- Chapter 15. Covering Spaces.
Topology is a large subject with several branches, broadly categorized as algebraic topology, point-set topology, and geometric topology. Point-set topology is the main language for a broad range of mathematical disciplines, while algebraic topology offers as a powerful tool for studying problems in geometry and numerous other areas of mathematics. This book presents the basic concepts of topology, including virtually all of the traditional topics in point-set topology, as well as elementary topics in algebraic topology such as fundamental groups and covering spaces. It also discusses topological groups and transformation groups. When combined with a working knowledge of analysis and algebra, this book offers a valuable resource for advanced undergraduate and beginning graduate students of mathematics specializing in algebraic topology and harmonic analysis.
ISBN: 9789811369544
Standard No.: 10.1007/978-981-13-6954-4doiSubjects--Topical Terms:
633483
Topology.
LC Class. No.: QA611-614.97
Dewey Class. No.: 514
Introduction to Topology
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Chapter 1. Topological Spaces -- Chapter 2. Continuity and Products -- Chapter 3. Connectedness -- Chapter 4. Convergence -- Chapter 5. Countability axioms -- Chapter 6. Compactness -- Chapter 7. Topological Constructions -- Chapter 8. Separation Axioms -- Chapter 9. Paracompactness and Metrisability -- Chapter 10. Completeness -- Chapter 11. Function Spaces -- Chapter 12. Topological Groups -- Chapter 13. Transformation Groups -- Chapter 14. The fundamental Group -- Chapter 15. Covering Spaces.
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