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 ...

It is proved that in the case of an arbitrary finite monoid, the problem is in P if the monoid divides the direct product of an Abelian group and a ...

In this paper we consider the satisfiability problem for equations over free partially commutative monoids under the constraint that the solution is a subset of ...

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 solving equations and of determining the satisfiability of programs over a fixed finite monoid.

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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.