Free and fragmenting filling length
The filling length of an edge-circuit \eta in the Cayley 2-complex of a finite presentation of a group is the least integer L such that there is a combinatorial null-homotopy of \eta down to a base point through loops of length at most L. We introduce similar notions in which the null-homotopy is no...
| Main Authors: | , |
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| Format: | Journal article |
| Jezik: | English |
| Izdano: |
2005
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