Satisfiability of Systems of Equations over Finite Monoids - SpringerLink
link.springer.com › chapter
We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution. In [6], it was shown that in ...
Moore, C.,Tesson, P.,Therien, D. We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution.
We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution. In [GR99], it was shown that in ...
Satisfiability of Systems of Equations over Finite Monoids · Cristopher Moore, Pascal Tesson, D. Thérien · Published in International Symposium on… 27 August 2001 ...
We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution. In [6], it was shown that in ...
We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution. In [6], it was shown that in ...
We study the computational complexity of determining whether a systems of equations over a fixed finite monoid has a solution. In [6], it was shown that in ...
Dichotomies in the Complexity of Solving Systems of Equations over Finite Semigroups ... Satisfiability of Systems of Equations over Finite Monoids. Conference ...
Equation satisfiability and program satisfiability for finite monoids. ... To appear in Theory of Computing Systems, 2021. arXiv:2010.11788. STACS 2022 ...
With this decomposition, a system of equations over G may be viewed as k independent systems of equations, each over a cyclic group Zqi: thus it is sufficient.