By L. Andrade, P. Baldan, H. Baumeister, R. Bruni, A. Corradini, R. De Nicola (auth.), Martin Wirsing, Dirk Pattinson, Rolf Hennicker (eds.)

This booklet constitutes the completely refereed post-proceedings of the sixteenth foreign Workshop on Algebraic improvement concepts, WADT 2002, held at Frauenchiemsee, Germany in September 2002.

The 20 revised complete papers offered including 6 invited papers have been rigorously more suitable and chosen from forty four workshop shows in the course of rounds of reviewing. The papers are dedicated to themes like formal tools for process improvement, specification languages and techniques, structures and strategies for reasoning approximately standards, specification improvement structures, equipment and methods for concurrent, disbursed, and cellular platforms, and algebraic and co-algebraic methods.

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Additional resources for Recent Trends in Algebraic Development Techniques: 16th International Workshop, WADT 2002, Frauenchiemsee, Germany, September 24-27, 2002, Revised Selected Papers

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Bettini, M. Loreti, and R. Pugliese. Structured nets in Klaim. In Proc. of the 2000 ACM Symposium on Applied Computing (SAC’00), Special Track on Coordination Models, Languages and Applications, pages 174–180, 2000. 5. G. Bhat, R. Cleaveland, and O. Grumberg. Efficient on-the-fly model checking for CTL*. In Proceedings of Symposium on Logics in Computer Science, pages 388–397. IEEE, 1995. 6. K. Chandy and J. Misra. Parallel Program Design — A Foundation. AddisonWesley, 1988. 7. A. Corradini and R.

M. Rutten remainder of the streams as before. If a(0) < b(0), that is, if it is too early for the output end of the channel to be active, the input data element α(0) is simply discarded (lost), and the channel proceeds with α , a on its input and β, b on its output end. As before, this channel can be formally defined as the greatest fixed point of a monotone operator on the set of binary relations on timed data streams. Next, we illustrate the use of the coinduction proof principles that were introduced above.

M. Rutten remainder of the streams as before. If a(0) < b(0), that is, if it is too early for the output end of the channel to be active, the input data element α(0) is simply discarded (lost), and the channel proceeds with α , a on its input and β, b on its output end. As before, this channel can be formally defined as the greatest fixed point of a monotone operator on the set of binary relations on timed data streams. Next, we illustrate the use of the coinduction proof principles that were introduced above.

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