By Remigiusz Wiśniewski
This booklet specializes in prototyping features of concurrent keep an eye on platforms and their extra implementation and partial reconfiguration in programmable units. additional, it lays out an entire prototyping circulate for concurrent keep an eye on platforms. in keeping with a given basic specification, a procedure is defined with an interpreted Petri internet, which clearly displays the concurrent and sequential relationships of the design.
The ebook indicates that, except the normal choice of static configuration of the total method, the newest programmable units (especially FPGAs) provide way more sophistication. Partial reconfiguration permits chosen elements of the procedure to get replaced with no need to reprogram the whole constitution of the equipment. techniques to dynamic and static partial reconfiguration of concurrent regulate structures are provided and defined in detail.<
The theoretical paintings is illustrated through examples drawn from a number of purposes, with a milling computer and a traffic-light controller highlighted as consultant interpreted Petri nets.
Given the ubiquity of concurrent regulate platforms in an important number of technological parts together with transportation, medication, synthetic intelligence, production, safety and security and planetary exploration, the cutting edge software program and layout tools defined the following may be of substantial curiosity to manage engineers and platforms and circuits researchers in lots of parts of and academia.
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PhD thesis, University of Zielona Góra 25. Murata T (1989) Petri nets: properties, analysis and applications. Proc IEEE 77:548–580 26. Papadimitriou HC (1994) Computational complexity. Addison Wesley 27. Peterson JL (1981) Petri net theory and the modeling of systems. Prentice Hall PTR, Upper Saddle River References 29 28. Petri CA (1962) Kommunikation mit automaten. Bonn: Institut fr Instrumentelle Mathematik, Schriften des IIM Nr. 2 29. Roguska A (2001) Evaluation of the practical interpreted Petri nets, grafcet networks and networks based on the SEC binary control system design, 2001.
Subgraph G 2 can be optimally colored with the use of χ (G 2 ) = 3 colors, as it is presented in Fig. 10 (right). On the other hand, the cardinality of all the cliques of G 2 is equal to ω(G 2 ) = 2. Clearly, each edge of the graph forms a maximal clique, that cannot be extended. It means, that for the induced 38 3 Perfect Graphs and Comparability Graphs Fig. 9 Coloring (left) and cliques (right) of graph G 2 Fig. 10 Induced subgraph G 2 of G 2 (left) and its coloring (right) subgraph G 2 , the chromatic number is not equal to the clique number.
Addison Wesley 27. Peterson JL (1981) Petri net theory and the modeling of systems. Prentice Hall PTR, Upper Saddle River References 29 28. Petri CA (1962) Kommunikation mit automaten. Bonn: Institut fr Instrumentelle Mathematik, Schriften des IIM Nr. 2 29. Roguska A (2001) Evaluation of the practical interpreted Petri nets, grafcet networks and networks based on the SEC binary control system design, 2001. Bachelors Thesis, Technical University of Zielona Góra 30. Rozenberg G, Engelfriet J (1998) Elementary net systems.