A quasi-Hopf algebra is a generalization of a Hopf algebra, which was defined by the Russian mathematician Vladimir Drinfeld in 1989.
A quasi-Hopf algebra is a quasi-bialgebra for which there exist and a bijective antihomomorphism S (antipode) of such that
for all and where
and
where the expansions for the quantities and are given by
and
As for a quasi-bialgebra, the property of being quasi-Hopf is preserved under twisting.
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