From representation theory to homotopy groups
Introduction Representation theory and $\psi^2$ in $K$-theory Nice form for $\psi^2$ in $PK^1(E_8)_{(5)}$ and $PK^1(X)$ Determination of $v_1^{-1}\pi_{2m}(E_8;5)$ Determination of $v_1^{-1}\pi_{2m-1}(E_8;5)$ Calculation of $v_1^{-1}\pi_\ast(E_8;3)$ LiE program for computing $\lambda^2$ in $R(E_8)$ Analysis of $F_4$ and $E_7$ at the prime $3$ References.
Read More ↓Title Statements
- Full title :From representation theory to homotopy groups / Donald M. Davis.
Summary
Introduction Representation theory and $\psi^2$ in $K$-theory Nice form for $\psi^2$ in $PK^1(E_8)_{(5)}$ and $PK^1(X)$ Determination of $v_1^{-1}\pi_{2m}(E_8;5)$ Determination of $v_1^{-1}\pi_{2m-1}(E_8;5)$ Calculation of $v_1^{-1}\pi_\ast(E_8;3)$ LiE program for computing $\lambda^2$ in $R(E_8)$ Analysis of $F_4$ and $E_7$ at the prime $3$ References.
Read More ↓Edition Statements
- Publication Date:2002.
Publication Statements
- Publisher(s):American mathematical Society
- Place of Publication:Providence, R.I
- Language:eng
- Publication Date:2002.
The Physical Object
- Description:1 online resource (viii, 50 pages) : : illustrations
Edition Identifiers
- ISBN:9781470403577, 1470403579
- oclc:ocn851088876
- LC Classification:QA3
- Dewey Decimal:510 s 514/.24
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