Contraction of Areas vs. Topology of Mappings
We construct homotopically non-trivial maps from S[superscript m] to S[superscript m−1] with arbitrarily small k-dilation for each k > [(m + 1) over 2]. We prove that homotopically non-trivial maps from S[superscript m] to S[superscript m−1] cannot have arbitrarily small k-dilation for k ≤ [(m +...
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| Format: | Article |
| Language: | English |
| Published: |
Springer-Verlag,
2015-01-15T19:16:48Z.
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| Online Access: | Get fulltext |