Decidability of membership problems for flat rational subsets of GL (2, Q) and singular matrices
<p>This work relates numerical problems on matrices over the rationals to symbolic algorithms on words and finite automata. Using exact algebraic algorithms and symbolic computation, we prove new decidability results for 2 × 2 matrices over Q. Namely, we introduce a notion of flat rational set...
Główni autorzy: | Diekert, V, Potapov, I, Semukhin, P |
---|---|
Format: | Conference item |
Język: | English |
Wydane: |
Association for Computing Machinery
2020
|
Podobne zapisy
-
Membership problem in GL(2, Z) extended by singular matrices
od: Potapov, I, i wsp.
Wydane: (2017) -
Decidability of the membership problem for 2 x 2 integer matrices
od: Potapov, I, i wsp.
Wydane: (2017) -
On the decidability of membership in matrix-exponential semigroups
od: Ouaknine, J, i wsp.
Wydane: (2019) -
The Competence of the Judicial Authority in Deciding the Validity of Parliamentary Membership
od: Faysal shatnawy
Wydane: (2015-12-01) -
The membership problem for hypergeometric sequences with rational parameters
od: Nosan, K, i wsp.
Wydane: (2022)