Abstract:
We give a survey of results connecting the exponent matrices with Frobenius rings. In particular, we prove that for any parmutation $\sigma \in S_{n}$ there exists a countable set of indecomposable Frobenius semidistributive rings
$A_{m}$ with Nakayama permutation $ \sigma$.
Keywords:exponent matrix, Frobenius ring, distributive module, quiver of semiperfect ring.