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3343 Discussion Observe that the computation of ows has operated on a parametrized net (this is not the case with most other methods of analysis) So we have established the property for a family (indexed by k > 0) of marked nets For instance, an exhaustive approach based on the construction of the reachability graph, or here of the covering tree of Karp and Miller (see the next chapter), since places AL and AE are unbounded, would prove it for a xed value of the parameter k Computation of invariants is an ef cient approach for veri cation of safeness properties This class of properties can be informally described by the statement Nothing bad will happen In the example, the bad event is the violation of synchronization conditions In practice, model validation requires the satisfaction of liveness properties.

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screen polarizer is as follows Consider, for instance, the meander line polarizer in Figure 99 A linearly polarized incident wave with electric field vector at a 45 angle with the meander line axis will have two orthogonal components, one parallel to the meander line axis and the other perpendicular to the meander line axis A meander line surface behaves differently with these two field components To the parallel component, the meander line surface is equivalent to a shunt inductance and to the perpendicular component it is equivalent to a shunt capacitance Thus the two transmitted field components will experience two different phase shifts If two screens are placed in such a way that the total transmission coefficients for the two orthogonal components have equal magnitudes with 90 phase difference, then the emerging wave will be circularly polarized.

(4.72)

This class of properties can be informally described by the statement something good must happen In the example, we could check whether or not a reader will wait in nitely The net does not ful ll this property: starting from the reachable marking AL + k M (one waiting reader) sequence 1 = (ArE InE SoE) is possible and leads to an in nity of write operations while the reader is waiting The in nite sequence 2 = ArE is also possible from this marking T -semi ows may provide partial clues about such behaviors For instance, the support of 1 is the T -semi ow ArE + EnE + SoE Unfortunately the support of 2 is not a T -semi ow However, it is an increasing repetitive sequence and its support could be computed by an adaptation of the T -semi ow computation 34.

Net reductions A reduction is a net transformation which reduces its size such that, for a set of properties, the reduced net is equivalent to the initial net [BER 87] A reduction is characterized by: its application conditions; the net transformation; the preserved properties (ie those whose veri cation can be performed on the reduced net) From a theoretical point of view, de nition of a reduction raises some methodological problems: In order to be satis ed in many cases, the application conditions must correspond to a behavioral pattern frequently used in modeling So we must nd structural conditions that ensure that the behavior of the net ful lls the pattern For instance, we forbid the case where checking a condition requires the construction of the reachability graph..

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