AbstractProcess rewrite systems (PRS) are widely accepted as a formalism for the description of infinite-state systems. It is known that the reachability problem for PRS is decidable. The problem becomes undecidable when PRS are extended with a finite-state control unit. In this paper, we show that the problem remains decidable when PRS are extended with a weak (i.e. acyclic except for self-loops) finite-state control unit. We also present some applications of this decidability result
Abstract. We establish a decidability boundary of the model checking problem for infinite-state syst...
In his seminal paper, Mayr introduced the well-known Process Rewrite Systems (PRS) hierarchy, which ...
The paper [4] shows that the model checking problem for (weakly extended) Process Rewrite Systems an...
AbstractProcess rewrite systems (PRS) are widely accepted as a formalism for the description of infi...
Abstract. We unify a view on three extensions of Process Rewrite Sys-tems (PRS) and compare their ex...
AbstractMany formal models for infinite-state concurrent systems are equivalent to special classes o...
We provide a unified view on three extensions of Process rewrite systems (PRS) and compare their and...
AbstractMany formal models for infinite state concurrent systems can be expressed by special classes...
AbstractMany formal models for infinite-state concurrent systems are equivalent to special classes o...
Many formal models for infinite-state concurrent systems are equivalent to special classes of rewrit...
The reachability problem for ground associative-commutative (AC) rewrite systems is decidable. We sh...
AbstractVarious classes of infinite-state processes are often specified by rewrite systems. We exten...
AbstractVarious classes of infinite-state processes are often specified by rewrite systems. We exten...
AbstractWe consider the model checking problem for Process Rewrite Systems (PRS), an infinite-state ...
AbstractWe consider the model checking problem for Process Rewrite Systems (PRS), an infinite-state ...
Abstract. We establish a decidability boundary of the model checking problem for infinite-state syst...
In his seminal paper, Mayr introduced the well-known Process Rewrite Systems (PRS) hierarchy, which ...
The paper [4] shows that the model checking problem for (weakly extended) Process Rewrite Systems an...
AbstractProcess rewrite systems (PRS) are widely accepted as a formalism for the description of infi...
Abstract. We unify a view on three extensions of Process Rewrite Sys-tems (PRS) and compare their ex...
AbstractMany formal models for infinite-state concurrent systems are equivalent to special classes o...
We provide a unified view on three extensions of Process rewrite systems (PRS) and compare their and...
AbstractMany formal models for infinite state concurrent systems can be expressed by special classes...
AbstractMany formal models for infinite-state concurrent systems are equivalent to special classes o...
Many formal models for infinite-state concurrent systems are equivalent to special classes of rewrit...
The reachability problem for ground associative-commutative (AC) rewrite systems is decidable. We sh...
AbstractVarious classes of infinite-state processes are often specified by rewrite systems. We exten...
AbstractVarious classes of infinite-state processes are often specified by rewrite systems. We exten...
AbstractWe consider the model checking problem for Process Rewrite Systems (PRS), an infinite-state ...
AbstractWe consider the model checking problem for Process Rewrite Systems (PRS), an infinite-state ...
Abstract. We establish a decidability boundary of the model checking problem for infinite-state syst...
In his seminal paper, Mayr introduced the well-known Process Rewrite Systems (PRS) hierarchy, which ...
The paper [4] shows that the model checking problem for (weakly extended) Process Rewrite Systems an...