Braids in trivial braid diagrams

Mathematics – Geometric Topology

Scientific paper

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Scientific paper

We show that every trivial 3-strand braid diagram contains a disk, defined as
a ribbon ending in opposed crossings. Under a convenient algebraic form, the
result extends to every Artin--Tits group of dihedral type, but it fails to
extend to braids with 4 strands and more. The proof uses a partition of the
Cayley graph and a continuity argument.

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