We describe a simple, conceptual forward analysis procedure forinfinity-complete WSTS S. This computes the so-called clover of a state. When Sis the completion of a WSTS X, the clover in S is a finite description of thedownward closure of the reachability set. We show that such completions areinfinity-complete exactly when X is an omega-2-WSTS, a new robust class ofWSTS. We show that our procedure terminates in more cases than the generalizedKarp-Miller procedure on extensions of Petri nets and on lossy channel systems.We characterize the WSTS where our procedure terminates as those that areclover-flattable. Finally, we apply this to well-structured counter systems.Comment: 35 pages, 6 figures. An extended abstract already appeared in Proc....
The control state reachability problem is decidable for well-structured infinite-state systems like ...
AbstractOver the last few years there has been an increasing research effort directed towards the au...
Approximate reachability techniques trade off accuracy for the capacity to deal with bigger designs....
Well-structured transition systems provide the right foundation to compute a finite basis of the set...
International audienceWell-structured transition systems provide the right foundation to compute a f...
We investigate a subclass of well-structured transition systems (WSTS), the bounded—in the sense of ...
AbstractIn this paper, we present a general algorithmic schema called ‘Expand, Enlarge and Check’ fr...
In this paper, we present a general algorithmic schema called 'Expand, Enlarge and Check' from which...
In this paper, we revisit the forward and backward approaches to the verification of extensions of i...
AbstractIn this paper, we revisit the forward and backward approaches to the verification of extensi...
The safety of infinite state systems can be checked by a backwardreachability procedure. For certain...
Abstract. Most decidability results concerning well-structured transi-tion systems apply to the fini...
Well-structured pushdown systems (WSPDSs) extend pushdown systems with well-quasi-ordered (possibly ...
The reachability problem for Vector Addition Systems (VASs) is a central problem of net theory. The ...
Many infinite state systems can be seen as well-structured transition systems (WSTS), i.e., systems ...
The control state reachability problem is decidable for well-structured infinite-state systems like ...
AbstractOver the last few years there has been an increasing research effort directed towards the au...
Approximate reachability techniques trade off accuracy for the capacity to deal with bigger designs....
Well-structured transition systems provide the right foundation to compute a finite basis of the set...
International audienceWell-structured transition systems provide the right foundation to compute a f...
We investigate a subclass of well-structured transition systems (WSTS), the bounded—in the sense of ...
AbstractIn this paper, we present a general algorithmic schema called ‘Expand, Enlarge and Check’ fr...
In this paper, we present a general algorithmic schema called 'Expand, Enlarge and Check' from which...
In this paper, we revisit the forward and backward approaches to the verification of extensions of i...
AbstractIn this paper, we revisit the forward and backward approaches to the verification of extensi...
The safety of infinite state systems can be checked by a backwardreachability procedure. For certain...
Abstract. Most decidability results concerning well-structured transi-tion systems apply to the fini...
Well-structured pushdown systems (WSPDSs) extend pushdown systems with well-quasi-ordered (possibly ...
The reachability problem for Vector Addition Systems (VASs) is a central problem of net theory. The ...
Many infinite state systems can be seen as well-structured transition systems (WSTS), i.e., systems ...
The control state reachability problem is decidable for well-structured infinite-state systems like ...
AbstractOver the last few years there has been an increasing research effort directed towards the au...
Approximate reachability techniques trade off accuracy for the capacity to deal with bigger designs....