Application and Theory of Petri Nets 2000: 21st - download pdf or read online

By Jordi Cortadella, Michael Kishinevsky, Alex Kondratyev, Luciano Lavagno, Alex Yakovlev (auth.), Mogens Nielsen, Dan Simpson (eds.)

ISBN-10: 3540449884

ISBN-13: 9783540449881

ISBN-10: 3540676937

ISBN-13: 9783540676935

This e-book constitutes the refereed lawsuits of the twenty first overseas convention on software and concept of Petri Nets, ICATPN 2000, held in Aarhus, Denmark, in June 2000.
The 20 revised complete papers offered including 4 invited surveys and 4 instrument displays have been conscientiously reviewed and chosen from fifty seven submissions. The papers deal with all present elements of Petri internet learn and improvement together with process layout and verification, UML, compositionality, technique algebras, version checking, machine networking, enterprise strategy engineering, verbal exchange networks, and so on. a number of periods of Petri nets are mentioned together with secure Petri nets, high-level Petri nets, coloured Petri nets, P/T nets, and timed Petri nets.

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Extra resources for Application and Theory of Petri Nets 2000: 21st International Conference, ICATPN 2000 Aarhus, Denmark, June 26–30, 2000 Proceedings

Example text

Approximations to the solution of the equation x Under what conditions then is the mapping A a contraction? l i xf)I max, x5' — J x/' I p(x', x"). I This yields (2) J J a < 1 as the condition of contraction. b) p(x, y) p(y', it) = I — y/' I = = E — (; — I IIxa' — x," x5")f max5 I p(x', x"). This yields the following condition of contraction: (3) p(x, y) = c) — Here p2(y', y") = x") — { on the basis of the Schwarz inequality. Then (4) contraction condition. , 46 METRIC SPACES {CH. ) • Each of the Conditions (2)—(4) is sufficient in order that the mapping y = Ax be a contraction.

From each of these four interand so forth. If we convals we remove the middle interval of length tinue this process, we obtain a decreasing sequence of closed sets set (since it is the intersection of the closed F It is obtained from the closed interval [0, 1] by removing a desets numerable number of open intervals. Let us consider the structure of the set F. The points 0, 1, (1) which are the endpoints of the deleted intervals obviously belong to F. However, the set F is not exhausted by these points.

Hint: The point divides the closed interval [0, 1] in the ratio 1:3. The closed interval which remains after the first deletion is also divided in the ratio 1:3 by the point and so on. [0, The points (1) are said to be points of the first type of the set F and the remaining points are said to be points of the second type. EXERCISE. Prove that the points of the first type form an everywhere dense set in F. e. that it contains as many points as the entire closed interval [0, 1]. e. exactly 1! he lengths of all the deleted intervals is + + + §12.

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Application and Theory of Petri Nets 2000: 21st International Conference, ICATPN 2000 Aarhus, Denmark, June 26–30, 2000 Proceedings by Jordi Cortadella, Michael Kishinevsky, Alex Kondratyev, Luciano Lavagno, Alex Yakovlev (auth.), Mogens Nielsen, Dan Simpson (eds.)


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