  Braided Morita invariants of finite-dimensional semisimple and cosemisimple
Hopf algebras with braidings are constructed by refining the polynomial
invariants introduced by the author. The invariants are computed for the duals
of Suzuki's braided Hopf algebras, and as an application of that, the braided
Morita equivalence classes over the $8$-dimensional Kac-Paljutkin algebra are
determined. This paper also includes the modified results and proofs on
determination of the coribbon elements of Suzuki's braided Hopf algebras, that
are discussed and given in my previous paper "The coribbon structures of some
finite dimensional braided Hopf algebras generated by $2\times 2$-matrix
coalgebras" which is published in Banach Center Publication.
