Palindromic Braids

Mathematics – Geometric Topology

Scientific paper

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8 pages and 1 figure

Scientific paper

The braid group $B_{n}$, endowed with Artin's presentation, admits an
antiautomorphism $B_{n} \to B_{n}$, such that $v \mapsto \bar{v}$ is defined by
reading braids in reverse order (from right to left instead of left to right).
We prove that the map $B_{n} \to B_{n}$, $v \mapsto v \bar{v}$ is injective. We
also give some consequences arising due to this injectivity.

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