Operations in connective K-theory
This paper constructs and studies a family {[italic]Q[italic]n} of operations in complex connective K-theory. The operations arise from splitting [italic]b[italic]u [wedge product symbol]∧[italic]b[italic]u (localized at a prime p) into a wedge of summands. The operations are applied to obtain restrictions on the action of Steenrod powers on [italic]H[italic bold]Z/p*([italic]X) when [italic]H[italic bold]Z [subscript](p)*([italic]X) is torsion free.
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- Full title :Operations in connective K-theory / Richard M. Kane.
Summary
This paper constructs and studies a family {[italic]Q[italic]n} of operations in complex connective K-theory. The operations arise from splitting [italic]b[italic]u [wedge product symbol]∧[italic]b[italic]u (localized at a prime p) into a wedge of summands. The operations are applied to obtain restrictions on the action of Steenrod powers on [italic]H[italic bold]Z/p*([italic]X) when [italic]H[italic bold]Z [subscript](p)*([italic]X) is torsion free.
Read More ↓Edition Statements
- Publication Date:©1981.
Publication Statements
- Publisher(s):American mathematical Society
- Place of Publication:Providence, R.I
- Language:eng
- Publication Date:©1981.
Notes
"Volume 34, number 254 (end of volume)."
The Physical Object
- Description:vi, 102 pages : : illustrations ; : 26 cm.
Edition Identifiers
- ISBN:0821822543, 9780821822548
- oclc:ocm07813152
- LC Classification:QA3
- Dewey Decimal:510 s
Table of Contents
Main results -- The spectra {[italic]K([italic]n)} -- Splitting of [bold italic lowercase L]l [wedge product symbol]∧ [bold italic lowercase L]l -- The operations {[italic]Q[italic]n}.
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