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The Künneth Theorem and the Universal Coefficient Theorem for Equivariant $K$-Theory and $KK$-Theory
 
Front Cover for The Kunneth Theorem and the Universal Coefficient Theorem for Equivariant K-Theory and KK-Theory
Available Formats:
Electronic ISBN: 978-1-4704-0764-3
Product Code: MEMO/62/348.E
95 pp 
List Price: $23.00
MAA Member Price: $20.70
AMS Member Price: $13.80
Front Cover for The Kunneth Theorem and the Universal Coefficient Theorem for Equivariant K-Theory and KK-Theory
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The Künneth Theorem and the Universal Coefficient Theorem for Equivariant $K$-Theory and $KK$-Theory
Available Formats:
Electronic ISBN:  978-1-4704-0764-3
Product Code:  MEMO/62/348.E
95 pp 
List Price: $23.00
MAA Member Price: $20.70
AMS Member Price: $13.80
  • Book Details
     
     
    Memoirs of the American Mathematical Society
    Volume: 621986
    MSC: Primary 46; Secondary 18; 19; 55;
  • Table of Contents
     
     
    • Chapters
    • 1. Introduction
    • 2. Fundamental families
    • 3. The Künneth spectral sequence: special cases
    • 4. Geometric projective resolutions
    • 5. Construction of the Künneth spectral sequence
    • 6. Some consequences of the Künneth spectral sequence
    • 7. The Universal Coefficient spectral sequence: special cases
    • 8. Geometric injective resolutions
    • 9. Construction of the Universal Coefficient spectral sequence
    • 10. Applications: $\textit {KK}^G$-equivalence
    • 11. Applications: $\operatorname {mod}p$ $K$-theory
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Volume: 621986
MSC: Primary 46; Secondary 18; 19; 55;
  • Chapters
  • 1. Introduction
  • 2. Fundamental families
  • 3. The Künneth spectral sequence: special cases
  • 4. Geometric projective resolutions
  • 5. Construction of the Künneth spectral sequence
  • 6. Some consequences of the Künneth spectral sequence
  • 7. The Universal Coefficient spectral sequence: special cases
  • 8. Geometric injective resolutions
  • 9. Construction of the Universal Coefficient spectral sequence
  • 10. Applications: $\textit {KK}^G$-equivalence
  • 11. Applications: $\operatorname {mod}p$ $K$-theory
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