We give a method to produce representations of the braid group $B_n$ of $n-1$
generators ($n\leq \infty$). Moreover, we give sufficient conditions over a non
unitary representation for being of this type. This method produces examples of
irreducible representations of finite and infinite dimension.
We give a method to produce representations of the braid group $B_n$ of $n-1$
generators ($n\leq \infty$). Moreover, we give sufficient conditions over a non
unitary representation for being of this type. This method produces examples of
irreducible representations of finite and infinite dimension.
We give a method to construct new self-adjoint representations of the braid
group. In particular, we give a family of irreducible self-adjoint
representations of dimension arbitrarily large. Moreover we give sufficient
conditions for a representation to be constructed with this method.