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Introduction to the Modeling and Analysis of Complex Systems

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468 BIBLIOGRAPHY[39] H. Sayama, “A new structurally dissolvable self-reproducing loop evolving in a simplecellular au<strong>to</strong>mata space,” Artificial Life, vol. 5, no. 4, pp. 343–365, 1999.[40] C. Salzberg <strong>and</strong> H. Sayama, “<strong>Complex</strong> genetic evolution <strong>of</strong> artificial self-replica<strong>to</strong>rsin cellular au<strong>to</strong>mata,” <strong>Complex</strong>ity, vol. 10, no. 2, pp. 33–39, 2004.[41] H. Sayama, L. Kaufman, <strong>and</strong> Y. Bar-Yam, “Symmetry breaking <strong>and</strong> coarsening inspatially distributed evolutionary processes including sexual reproduction <strong>and</strong> disruptiveselection,” Physical Review E, vol. 62, pp. 7065–7069, 2000.[42] ——, “Spontaneous pattern formation <strong>and</strong> genetic diversity in habitats with irregulargeographical features,” Conservation Biology, vol. 17, no. 3, pp. 893–900, 2003.[43] C. L. Nehaniv, “Asynchronous au<strong>to</strong>mata networks can emulate any synchronous au<strong>to</strong>matanetwork,” International Journal <strong>of</strong> Algebra <strong>and</strong> Computation, vol. 14, no. 5 &6, pp. 719–739, 2004.[44] A. M. Turing, “The chemical basis <strong>of</strong> morphogenesis,” Philosophical Transactions <strong>of</strong><strong>the</strong> Royal Society <strong>of</strong> London. Series B, Biological Sciences, vol. 237, no. 641, pp.37–72, 1952.[45] D. A. Young, “A local activa<strong>to</strong>r-inhibi<strong>to</strong>r model <strong>of</strong> vertebrate skin patterns,” Ma<strong>the</strong>maticalBiosciences, vol. 72, no. 1, pp. 51–58, 1984.[46] S. Wolfram, “Universality <strong>and</strong> complexity in cellular au<strong>to</strong>mata,” Physica D: NonlinearPhenomena, vol. 10, no. 1, pp. 1–35, 1984.[47] A. Wuensche, Exploring Discrete Dynamics: The DDLab Manual. Luniver Press,2011.[48] E. F. Keller <strong>and</strong> L. A. Segel, “Initiation <strong>of</strong> slime mold aggregation viewed as an instability,”Journal <strong>of</strong> Theoretical Biology, vol. 26, no. 3, pp. 399–415, 1970.[49] L. Edelstein-Keshet, Ma<strong>the</strong>matical Models in Biology. SIAM, 1987.[50] R. J. Field <strong>and</strong> R. M. Noyes, “Oscillations in chemical systems. IV. Limit cycle behaviorin a model <strong>of</strong> a real chemical reaction,” Journal <strong>of</strong> Chemical Physics, vol. 60,no. 5, pp. 1877–1884, 1974.[51] J. J. Tyson <strong>and</strong> P. C. Fife, “Target patterns in a realistic model <strong>of</strong> <strong>the</strong> Belousov–Zhabotinskii reaction,” Journal <strong>of</strong> Chemical Physics, vol. 73, no. 5, pp. 2224–2237,1980.

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