By Gul A. Agha (auth.), Jonathan Billington, Wolfgang Reisig (eds.)
This e-book constitutes the refereed court cases of the seventeenth foreign convention on program and thought of Petri Nets, held in Osaka, Japan, in June 1996.
The 26 revised complete papers integrated within the booklet including 3 invited shows have been chosen from a complete of seventy eight submissions. The publication addresses the present theoretical and applicational points of a few of the different types of Petri Nets and adequately displays the state-of-the-art within the area.
Read or Download Application and Theory of Petri Nets 1996: 17th International Conference Osaka, Japan, June 24–28, 1996 Proceedings PDF
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Extra info for Application and Theory of Petri Nets 1996: 17th International Conference Osaka, Japan, June 24–28, 1996 Proceedings
We labeled users by the topic through which they were discovered. In other words, users who uploaded one of the 500 most interesting images retrieved by the query tiger, were labeled wildlife, whether or not they were interested in wildlife photography. The contacts and contacts’s contacts of the four users within this set identiﬁed as being interested in wildlife photography were also labeled wildlife. Although we did not verify that all the labeled users were indeed interested in the topic, we use these soft labels to evaluate the discovered communities.
28 R. Ghosh and K. 2 College Football We also ran our approach on the US College football data from Girvan et al. 1 The network represents the schedule of Division 1 games for the 2000 season where the vertices represent teams and the edges represent the regular season game between the two teams they connect. The teams are divided into “conferences” (or communities) containing 8 to 12 teams each. Games are more frequent between members of the same conference than members of diﬀerent conferences.
We also look at the past relationship between the bloggers who communicated. We deﬁne the history of the edge (i, j) that appeared in time cycle t to the the shortest undirected distance between i and j in the graph of the time cycle t − 1. Figure 4 presents the distribution of the edge histories of all observed edges of all time cycles. 0001 0 0 5 10 15 (a) Edge Stability 20 0 2 4 6 8 10 12 14 16 (b) Edge History Fig. 4. Edge stability: distribution of the number of weeks an edge appeared in 60% of all edges only appeared once.