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Minimax problems related to cup powers and Steenrod squares
Home
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Minimax problems related to cup powers and Steenrod squares
Minimax problems related to cup powers and Steenrod squares
Author:
LG
Larry Guth
Larry Guth
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3 February 2007
preprint
Published by
arXiv
in
arXiv
DOI:
https://doi.org/10.48550/arXiv.math/0702066
Abstract
If F is a family of mod 2 flat k-cycles in the unit n-ball, we lower bound the maximal volume of any cycle in F in terms of the homology class of F in the space of all cycles. We give examples to show that these lower bounds are fairly sharp.
Keywords
STEENROD SQUARES
MINIMAX PROBLEMS
LOWER BOUNDS
FAIRLY SHARP
CUP POWERS
K CYCLES
FLAT K
All Related Versions
Version 1, 2007-02-03, ArXiv
Version 2, 2008-01-27, ArXiv
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