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From Representation Theory to Homotopy Groups
 
Donald M. Davis Lehigh University, Bethlehem, PA
Front Cover for From Representation Theory to Homotopy Groups
Available Formats:
Electronic ISBN: 978-1-4704-0357-7
Product Code: MEMO/160/759.E
50 pp 
List Price: $50.00
MAA Member Price: $45.00
AMS Member Price: $30.00
Front Cover for From Representation Theory to Homotopy Groups
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  • Front Cover for From Representation Theory to Homotopy Groups
  • Back Cover for From Representation Theory to Homotopy Groups
From Representation Theory to Homotopy Groups
Donald M. Davis Lehigh University, Bethlehem, PA
Available Formats:
Electronic ISBN:  978-1-4704-0357-7
Product Code:  MEMO/160/759.E
50 pp 
List Price: $50.00
MAA Member Price: $45.00
AMS Member Price: $30.00
  • Book Details
     
     
    Memoirs of the American Mathematical Society
    Volume: 1602002
    MSC: Primary 55;

    Readership

    Graduate students and research mathematicians interested in geometry and topology.

  • Table of Contents
     
     
    • Chapters
    • 1. Introduction
    • 2. Representation theory and $\psi ^2$ in $K$-theory
    • 3. Nice form for $\psi ^2$ in $PK^1(E_8)_{(5)}$ and $PK^1(X)$
    • 4. Determination of $\upsilon ^{-1}_1 \pi _{2m}(E_8; 5)$
    • 5. Determination of $\upsilon ^{-1}_1 \pi _{2m-1}(E_8; 5)$
    • 6. Calculation of $\upsilon ^{-1}_1\pi _*(E_8; 3)$
    • 7. LiE program for computing $\lambda ^2$ in $R(E_8)$
    • 8. Analysis of $F_4$ and $E_7$ at the prime 3
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Volume: 1602002
MSC: Primary 55;

Readership

Graduate students and research mathematicians interested in geometry and topology.

  • Chapters
  • 1. Introduction
  • 2. Representation theory and $\psi ^2$ in $K$-theory
  • 3. Nice form for $\psi ^2$ in $PK^1(E_8)_{(5)}$ and $PK^1(X)$
  • 4. Determination of $\upsilon ^{-1}_1 \pi _{2m}(E_8; 5)$
  • 5. Determination of $\upsilon ^{-1}_1 \pi _{2m-1}(E_8; 5)$
  • 6. Calculation of $\upsilon ^{-1}_1\pi _*(E_8; 3)$
  • 7. LiE program for computing $\lambda ^2$ in $R(E_8)$
  • 8. Analysis of $F_4$ and $E_7$ at the prime 3
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