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Homotopical topology:

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Vorheriger Titel:	Fomenko, Anatolij Timofeevič: Homotopic topology
Beteiligte Personen:	Fomenko, Anatolij Timofeevič 1945- (VerfasserIn), Fuks, Dmitrij B. 1939- (VerfasserIn)
Format:	Elektronisch E-Book
Sprache:	Englisch
Veröffentlicht:	Cham Springer [2016]
Ausgabe:	Second edition
Schriftenreihe:	Graduate Texts in Mathematics 273
Schlagwörter:	Mathematics Category theory (Mathematics) Homological algebra K-theory Algebraic topology Category Theory, Homological Algebra K-Theory Algebraic Topology Mathematik Homotopietheorie Topologie
Links:	https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 https://doi.org/10.1007/978-3-319-23488-5 http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=029063924&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Umfang:	1 Online-Ressource (XI, 627 Seiten, 210 illus)
ISBN:	9783319234885
ISSN:	0072-5285
DOI:	10.1007/978-3-319-23488-5

Internformat

MARC


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Datensatz im Suchindex

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adam_text	Titel: Homotopical topology Autor: Fomenko, Anatolij Timofeevič Jahr: 2016 Contents Introduction: The Most Important Topological Spaces...................... I Lecture 1. Classical Spaces.................................................. 1 Lecture 2. Basic Operations over Topological Spaces...................... 16 Chapter 1. Homotopy ......................................................... 25 Lecture 3. Homotopy and Homotopy Equivalence......................... 25 Lecture 4. Natural Group Structures in the Sets n(X, Y) ................... 33 Lecture 5. CW Complexes................................................... 38 Lecture 6. The Fundamental Group and Coverings......................... 60 Lecture 7. Van Kampen’s Theorem and Fundamental Groups of CW Complexes................................................ 79 Lecture 8. Homotopy Groups................................................ 93 Lecture 9. Fibrations ......................................................... 104 Lecture 10. The Suspension Theorem and Homotopy Groups of Spheres......................................................... 121 Lecture 11. Homotopy Groups and CW Complexes......................... 129 Chapter 2. Homology............ 143 Lecture 12. Main Definitions and Constructions............................. 143 Lecture 13. Homology of CW Complexes.................................... 158 Lecture 14. Homology and Homotopy Groups............................... 178 Lecture 15. Homology with Coefficients and Cohomology................. 183 Lecture 16. Multiplications.................................................... 203 Lecture 17. Homology and Manifolds........................................ 215 Lecture 18. The Obstruction Theory.......................................... 253 Lecture 19. Vector Bundles and Their Characteristic Classes............... 270 Chapter 3. Spectral Sequences of Fibrations ............................... 305 Lecture 20. An Algebraic Introduction....................................... 305 Lecture 21. Spectral Sequences of a Filtered Topological Space............ 321 Lecture 22. Spectral Sequences of Fibrations: Definitions and Basic Properties.............................................. 324 Lecture 23. Additional Properties of Spectral Sequences of Fibrations ..... 336 IX X Contents Lecture 24. A Multiplicative Structure in a Cohomological Spectral Sequence ................................................ 349 Lecture 25. Killing Spaces Method for Computing Homotopy Groups..... 364 Lecture 26. Rational Cohomology of K(jt, n) and Ranks of Homotopy Groups............................................. 367 Lecture 27. Odd Components of Homotopy Groups......................... 379 Chapter 4. Cohomology Operations......................................... 389 Lecture 28. General Theory................................................... 389 Lecture 29. Steenrod Squares................................................. 395 Lecture 30. The Steenrod Algebra............................................ 401 Lecture 31. Applications of Steenrod Squares ............................... 414 Chapter 5. The Adams Spectral Sequence.................................. 429 Lecture 32. General Idea...................................................... 429 Lecture 33. The Necessary Algebraic Material............................... 434 Lecture 34. The Construction of the Adams Spectral Sequence............. 444 Lecture 35. Multiplicative Structures......................................... 463 Lecture 36. An Application of the Adams Spectral Sequence to Stable Homotopy Groups of Spheres......................... 472 Lecture 37. Partial Cohomology Operation .................................. 487 Chapter 6. A-Theory and Other Extraordinary Cohomology Theories............................................ 495 Lecture 38. General Theory................................................... 495 Lecture 39. Calculating K-Functor: Atiyah-Hirzebruch Spectral Sequence 516 Lecture 40. The Adams Operations....................................... 525 Lecture 4L J-functor........................................................... 533 Lecture 42. The Riemann-Roch Theorem.................................... 551 Lecture 43. The Atiyah-Singer Formula: A Sketch.......................... 577 Lecture 44. Cobordisms....................................................... 584 Captions for the Illustrations................................................... 605 References......................................................................... 613 Name Index....................................................................... 619 Subject Index 623
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physical	1 Online-Ressource (XI, 627 Seiten, 210 illus)
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series	Graduate Texts in Mathematics
series2	Graduate texts in mathematics
spellingShingle	Fomenko, Anatolij Timofeevič 1945- Fuks, Dmitrij B. 1939- Homotopical topology Graduate Texts in Mathematics Mathematics Category theory (Mathematics) Homological algebra K-theory Algebraic topology Category Theory, Homological Algebra K-Theory Algebraic Topology Mathematik Homotopietheorie (DE-588)4128142-1 gnd Topologie (DE-588)4060425-1 gnd
subject_GND	(DE-588)4128142-1 (DE-588)4060425-1
title	Homotopical topology
title_alt	Gomotopičeskaja topologija
title_auth	Homotopical topology
title_exact_search	Homotopical topology
title_full	Homotopical topology Anatoly Fomenko, Dmitry Fuchs
title_fullStr	Homotopical topology Anatoly Fomenko, Dmitry Fuchs
title_full_unstemmed	Homotopical topology Anatoly Fomenko, Dmitry Fuchs
title_old	Fomenko, Anatolij Timofeevič: Homotopic topology
title_short	Homotopical topology
title_sort	homotopical topology
topic	Mathematics Category theory (Mathematics) Homological algebra K-theory Algebraic topology Category Theory, Homological Algebra K-Theory Algebraic Topology Mathematik Homotopietheorie (DE-588)4128142-1 gnd Topologie (DE-588)4060425-1 gnd
topic_facet	Mathematics Category theory (Mathematics) Homological algebra K-theory Algebraic topology Category Theory, Homological Algebra K-Theory Algebraic Topology Mathematik Homotopietheorie Topologie
url	https://doi.org/10.1007/978-3-319-23488-5 http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=029063924&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
volume_link	(DE-604)BV035421258
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