We compare the expressive power of a class of well-structured transition systems that includes relational automata (extensions of), Petri nets, lossy channel systems, constrained multiset rewriting systems, and data nets. For each one of these models we study the class of languages generated by labeled transition systems describing their semantics. We consider here two types of accepting conditions: coverability and reachability of a fixed a priori configuration. In both cases we obtain a strict hierarchy in which constrained multiset rewriting systems is the most expressive model. © 2010 Published by Elsevier Inc.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
Many formal models for infinite-state concurrent systems are equivalent to special classes of rewrit...
AbstractWe compare the expressive power of a class of well-structured transition systems that includ...
We compare the expressive power of a class of well-structured transition systems that includes relat...
We compare the expressive power of a class of well-structured transition systems that includes relat...
We compare the expressive power of a class of well-structured transition systems that includes relat...
AbstractWe compare the expressive power of a class of well-structured transition systems that includ...
Abstract. We use language theory to study the relative expressiveness of infinite-state models layin...
We apply language theory to compare the expressive power of models that extend Petri nets with featu...
We use language theory to study the relative expressiveness of infinite-state models laying in betwe...
the date of receipt and acceptance should be inserted later Abstract This paper introduces the notio...
AbstractIn this paper, we consider various classes of (infinite-state) automata generated by simple ...
AbstractIn this tutorial paper, we consider various classes of automata generated by simple rewrite ...
This paper is a tutorial introduction to a general methodology, consisting of categorical constructi...
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
Many formal models for infinite-state concurrent systems are equivalent to special classes of rewrit...
AbstractWe compare the expressive power of a class of well-structured transition systems that includ...
We compare the expressive power of a class of well-structured transition systems that includes relat...
We compare the expressive power of a class of well-structured transition systems that includes relat...
We compare the expressive power of a class of well-structured transition systems that includes relat...
AbstractWe compare the expressive power of a class of well-structured transition systems that includ...
Abstract. We use language theory to study the relative expressiveness of infinite-state models layin...
We apply language theory to compare the expressive power of models that extend Petri nets with featu...
We use language theory to study the relative expressiveness of infinite-state models laying in betwe...
the date of receipt and acceptance should be inserted later Abstract This paper introduces the notio...
AbstractIn this paper, we consider various classes of (infinite-state) automata generated by simple ...
AbstractIn this tutorial paper, we consider various classes of automata generated by simple rewrite ...
This paper is a tutorial introduction to a general methodology, consisting of categorical constructi...
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
AbstractIn this paper, we study the expressive power of several monotonic extensions of Petri nets. ...
Many formal models for infinite-state concurrent systems are equivalent to special classes of rewrit...