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Fig. 8. Traps and deadlocks. Two situations are considered: either transitions t 3 and t 4 are operative (dashed arcs) or the
transitions t 5 and t 6 (dash-dotted arcs). P 1 and P 2 , external metabolites; S i , internal metabolites.
so. A trap is a set of places that - once it is sufficiently marked - can never lose all its tokens. (It can
happen that, if only some places of the trap are marked with a number of tokens smaller than a certain
limit, the trap may lose all its tokens.) Clearly, any semi-positive P -invariant implies a trap because the
total number of tokens is constant and can, hence, not reach zero. Moreover, superconservative subnets
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