Introduction to focus issue: design and control of self-organization in distributed active systems.

Spatiotemporal self-organization is found in a wide range of distributed dynamical systems. The coupling of the active elements in these systems may be local or global or within a network, and the interactions may be diffusive or nondiffusive in nature. The articles in this focus issue describe biological and chemical systems designed to exhibit spatiotemporal dynamics and the control of such dynamics through feedback methods.

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[2]  K. Kaneko Shaping robust system through evolution. , 2008, Chaos.

[3]  P. De Kepper,et al.  Pattern formation in the ferrocyanide-iodate-sulfite reaction: the control of space scale separation. , 2008, Chaos.

[4]  Kunihiko Kaneko,et al.  Life: An Introduction to Complex Systems Biology , 2006 .

[5]  Irving R Epstein,et al.  Design and control of patterns in reaction-diffusion systems. , 2008, Chaos.

[6]  Q. Ouyang,et al.  Control of scroll wave turbulence in a three-dimensional reaction-diffusion system with gradient. , 2008, Chaos.

[7]  Kenneth Showalter,et al.  Collective behavior of stabilized reaction-diffusion waves. , 2008, Chaos.

[8]  Eckehard Schöll,et al.  Failure of feedback as a putative common mechanism of spreading depolarizations in migraine and stroke. , 2008, Chaos.

[9]  Alexander S. Mikhailov,et al.  From Cells to Societies: Models of Complex Coherent Action. Authorized translation from the English edition published by Springer-Verlag , 2006 .

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[13]  G. Bordyugov,et al.  Anomalous pulse interaction in dissipative media. , 2008, Chaos.

[14]  Tamás Bánsági,et al.  Three-dimensional spiral waves in an excitable reaction system: initiation and dynamics of scroll rings and scroll ring pairs. , 2008, Chaos.

[15]  Hiroshi Kori,et al.  Synchronization engineering: theoretical framework and application to dynamical clustering. , 2008, Chaos.

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[17]  A. Mikhailov,et al.  Self-correcting networks: function, robustness, and motif distributions in biological signal processing. , 2008, Chaos.

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[20]  K. Yoshikawa,et al.  Self-motion of an oil droplet: a simple physicochemical model of active Brownian motion. , 2008, Chaos.

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[23]  H. Chaté,et al.  Twisted vortex filaments in the three-dimensional complex Ginzburg-Landau equation. , 2008, Chaos.