By Joël Rossier, Enrico Petraglio, André Stauffer, Gianluca Tempesti (auth.), Peter M. A. Sloot, Bastien Chopard, Alfons G. Hoekstra (eds.)
This booklet constitutes the refereed court cases of the sixth foreign convention on mobile Automata for learn and undefined, ACRI 2004, held in Amsterdam, The Netherlands in October 2004.
The 60 revised complete papers and 30 poster papers provided have been rigorously reviewed and chosen from one hundred fifty submissions. The papers are dedicated to tools and thought; developed mobile automata; site visitors, networks, and verbal exchange; functions in technology and engineering; biomedical purposes, ordinary phenomena and ecology; and social and reasonable purposes.
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Additional info for Cellular Automata: 6th International Conference on Cellular Automata for Research and Industry, ACRI 2004, Amsterdam, The Netherlands, October 25-28, 2004. Proceedings
The following ﬁgure shows the structure of C. Tezuka and Fushimi  asserted that for a given primitive polynomial f (x), there exist exactly two maximum-length 90/150 CA whose characteristic polynomials are f (x). If Tn =< a1 , a2 , · · · , an > is a state transition matrix corresponding to f (x), then the other is Tn =< an , an−1 , · · · , a1 >. For example, let f (x) = x4 + x + 1. Then T4 =< 0, 1, 0, 1 > and T4 =< 1, 0, 1, 0 > are state transition matrices corresponding to f (x). For any n-cell 90/150 CA whose state transition matrix is Tn , the minimal polynomial for Tn is the same as the characteristic polynomial for Tn ().
45, pp. 1-12, 1996. 9. S. P. , Proceedings of the Second Asian, pp. 166-171, 1993. 10. P. , Vol. 42, pp. 340-352, 2003. 11. M. Serra, T. C. M. Miller, “The analysis of one dimensional linear cellular automata and their aliasing properties”, IEEE Trans ComputerAided Design, Vol. 9, pp. 767-778, 1990. 12. S. Tezuka and M. Fushimi, “A method of designing cellular automata as pseudorandom number generators for built-in self-test for VLSI”, Contemporary Mathematica, Vol. 168, pp. 363-367, 1994. 13. S.
When an L-signal is input, the bit pointed to by the cursor is read and erased: return of an Lsignal (respectively, an R-signal) corresponds to a 0-bit (a 1-bit). Reading a 1-bit like in Fig. 18(b) requires a new rule (Rule #39). To return the cursor to the proper state in which it can conduct its next operation, it needs to be Universal Construction on Self-Timed Cellular Automata L 0 1 2 3 L .... 0 1 2 3 29 .... D D .... Tape R D D D Zero Potision R D (a) initial Cursor (b) working Fig. 17. The tape unit in (a) the initial state and (b) the working state.