activity
20242026
most citedThe complexity of computing the period and the exponent of a digraph

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

cs.FL2026

Stronger bounds on the degree of ambiguity of finite automata

Stefan Kiefer, Filip Mazowiecki, Andrew Ryzhikov +1

Ambiguity measures the number of accepting runs in nondeterministic finite automata (NFA). We consider finitely ambiguous NFA, where there exists a constant such that over ever…

cs.FL2026

The asymptotic size of finite irreducible semigroups of rational matrices

Stefan Kiefer, Andrew Ryzhikov

In this paper we investigate the maximum size of finite semigroups of rational matrices, with the goal of shedding more light on their structure. Such semigroups provi…

cs.FL2025

Spectral and combinatorial methods for efficiently computing the rank of unambiguous finite automata

Stefan Kiefer, Andrew Ryzhikov

A zero-one matrix is a matrix with entries from . We study monoids containing only such matrices. A finite set of zero-one matrices generating such a monoid can be seen a…

cs.FL2025

The complexity of reachability problems in strongly connected finite automata

Stefan Kiefer, Andrew Ryzhikov

Several reachability problems in finite automata, such as completeness of NFAs and synchronisation of total DFAs, correspond to fundamental properties of sets of nonnegative matric…

cs.DM2024★ 1 cited

The complexity of computing the period and the exponent of a digraph

Stefan Kiefer, Andrew Ryzhikov

The period of a strongly connected digraph is the greatest common divisor of the lengths of all its cycles. The period of a digraph is the least common multiple of the periods of i…