Race conditions in message sequence charts

Message Sequence Charts (MSCs) are a graphical language for the description of scenarios in terms of message exchanges between communicating components in a distributed environment. The language has been standardised by the ITU and given a formal semantics by means of a process algebra. In this paper, we review a design anomaly, called race condition, in an MSC specification and argue that the current solution correcting race conditions is too weak when implementation is considered. In this paper, we provide an algorithm on partial orders as our solution. The result is a strengthened partial order, which is race-free and remains race-free in the implementation

LNCS

We focus on the realizability problem of Message Sequence Graphs (MSG), i.e. the problem whether a given MSG specification is correctly distributable among parallel components communicating via messages. This fundamental problem of MSG is known to be undecidable. We introduce a well motivated restricted class of MSG, so called controllable-choice MSG, and show that all its models are realizable and moreover it is decidable whether a given MSG model is a member of this class. In more detail, this class of MSG specifications admits a deadlock-free realization by overloading existing messages with additional bounded control data. We also show that the presented class is the largest known subclass of MSG that allows for deadlock-free realization