Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Analyzing systems communicating asynchronously via reliable FIFO buffers is an undecidable problem. A typical approach is to check whether the system is bounded, and if not, the corresponding state space can be made finite by limiting the presence of communication cycles in behavioral models or by fixing the buffer size. , our focus is on systems that are likely to be unbounded and therefore result in infinite systems.  do not want to restrict the system by imposing any arbitrary bound.  introduce a notion of stability and prove that#R##N#once the system is stable for a specific buffer bound, it remains stable whatever larger bounds are chosen for buffers. This enables one to check certain properties on the system for that bound and to ensure that the system will preserve them whatever larger bounds are used for buffers.  also prove that computing this bound is undecidable but  show how  succeed in computing these bounds for many examples using heuristics and equivalence checking.
['Lakhdar Akroun', 'Gwen Salaün', 'Lina Ye']
I am writing a research paper on a idea Automated Analysis of Asynchronously Communicating Systems
[{"from": "human", "value": "I am writing a research paper on a idea Automated Analysis of Asynchronously Communicating Systems"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Analyzing systems communicating asynchronously via reliable FIFO buffers is an undecidable problem. A typical approach is to check whether the system is bounded, and if not, the corresponding state space can be made finite by limiting the presence of communication cycles in behavioral models or by fixing the buffer size. , our focus is on systems that are likely to be unbounded and therefore result in infinite systems.  do not want to restrict the system by imposing any arbitrary bound.  introduce a notion of stability and prove that#R##N#once the system is stable for a specific buffer bound, it remains stable whatever larger bounds are chosen for buffers. This enables one to check certain properties on the system for that bound and to ensure that the system will preserve them whatever larger bounds are used for buffers.  also prove that computing this bound is undecidable but  show how  succeed in computing these bounds for many examples using heuristics and equivalence checking."}]