On the decidability of some problems about rational subsets of free partially commutative monoids
Theoretical Computer Science
Rational series and their languages
Rational series and their languages
A holonomic systems approach to special functions identities
Journal of Computational and Applied Mathematics
Reversal-Bounded Multicounter Machines and Their Decision Problems
Journal of the ACM (JACM)
Automata: Theoretic Aspects of Formal Power Series
Automata: Theoretic Aspects of Formal Power Series
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Given a class $\mathcal{C}$ of languages, the Inclusion Problem for $\mathcal{C}$ consists of deciding whether for $L_{1},L_{2}\in\mathcal{C}$ we have L1⊆L2. In this work we prove that the Inclusion Problem is decidable for the class of unambiguous rational trace languages that are subsets of the monoid (((a$_{\rm 1}^{\rm \star}$b$_{\rm 1}^{\rm \star}$)× c$_{\rm 1}^{\rm \star}$)((a$_{\rm 2}^{\rm \star}$b$_{\rm 2}^{\rm \star}$)× c$_{\rm 2}^{\rm \star}$))× c$_{\rm 3}^{\rm \star}$.