We consider the following problem concerning any two finite state machines M and N that exchange messages via two 1-directional channels. “Is there a positive integer K such that the communication between M and N over K-capacity channels is guaranteed to progress indefinitely?” The problem is shown to be undecidable in general. For a practical class of communicating machines, the problem is shown to be decidable, and the decidability algorithm is polynomial. We also discuss some sufficient conditions for the problem to have a positive answer; these sufficient conditions can be checked for the given M and N in polynomial time. We apply the results to some practical protocols to show that their communications will progress indefinitely
AbstractWe consider the analysis of infinite half-duplex systems made of finite state machines that ...
AbstractUsing a pair of finite-state automata to model the transmitter-receiver protocol in a data c...
Communicating finite-state machines are a fundamental, well-studied model of finite-state processes ...
We consider the following problem concerning any two finite state machines M and N that exchange mes...
We review the characterization of communicating finite-state machines whose behaviors have universal...
In order to verify protocols that tag messages with integer values, we investigate the decidability ...
AbstractWe prove that boundedness and reachability tree finiteness are undecidable for systems of tw...
We review the characterization of communicating finite-state machines whose behaviors have universal...
We review the characterization of communicating finite-state machines whose behaviors have universal...
In order to verify protocols that tag messages with integer values, we investigate the decidability ...
AbstractIn this paper, we consider networks of communicating finite state machines (CFSM's) that exp...
International audienceIn order to verify protocols that tag messages with integer values, we investi...
AbstractWe consider the analysis of infinite half-duplex systems made of finite state machines that ...
Long version (submitted)A system of communicating finite state machines is synchronizable if its sen...
AbstractWe prove that boundedness and reachability tree finiteness are undecidable for systems of tw...
AbstractWe consider the analysis of infinite half-duplex systems made of finite state machines that ...
AbstractUsing a pair of finite-state automata to model the transmitter-receiver protocol in a data c...
Communicating finite-state machines are a fundamental, well-studied model of finite-state processes ...
We consider the following problem concerning any two finite state machines M and N that exchange mes...
We review the characterization of communicating finite-state machines whose behaviors have universal...
In order to verify protocols that tag messages with integer values, we investigate the decidability ...
AbstractWe prove that boundedness and reachability tree finiteness are undecidable for systems of tw...
We review the characterization of communicating finite-state machines whose behaviors have universal...
We review the characterization of communicating finite-state machines whose behaviors have universal...
In order to verify protocols that tag messages with integer values, we investigate the decidability ...
AbstractIn this paper, we consider networks of communicating finite state machines (CFSM's) that exp...
International audienceIn order to verify protocols that tag messages with integer values, we investi...
AbstractWe consider the analysis of infinite half-duplex systems made of finite state machines that ...
Long version (submitted)A system of communicating finite state machines is synchronizable if its sen...
AbstractWe prove that boundedness and reachability tree finiteness are undecidable for systems of tw...
AbstractWe consider the analysis of infinite half-duplex systems made of finite state machines that ...
AbstractUsing a pair of finite-state automata to model the transmitter-receiver protocol in a data c...
Communicating finite-state machines are a fundamental, well-studied model of finite-state processes ...