HIERARCHY OF CELLULAR AUTOMATA IN RELATION TO CONTROL OF CHAOS OR ANTICONTROL

Mario Markus; Malte Schmick; Eric Goles

doi:10.1142/9789812774217_0027

HIERARCHY OF CELLULAR AUTOMATA IN RELATION TO CONTROL OF CHAOS OR ANTICONTROL

Mario Markus, Malte Schmick, Eric Goles

Producción científica: Capítulo del libro/informe/acta de congreso › Capítulo › revisión exhaustiva

Resumen

One-dimensional binary automata are allowed to interact with each other using a 2×2 binary payoff matrix. In this way, chaotic evolution can be controlled or chaos can be induced (anticontrol). For each matrix, a hierarchy of the automata can be established as follows: an automaton with a higher rank controls (or anticontrols) an automaton with a lower rank. For some matrices and some rule number intervals, the ranking depends monotonically on the rule number.

Idioma original	Inglés
Título de la publicación alojada	Complexus Mundi
Subtítulo de la publicación alojada	Emergent Patterns in Nature
Editorial	World Scientific Publishing Co.
Páginas	297-304
Número de páginas	8
ISBN (versión digital)	9789812774217
ISBN (versión impresa)	981256666X
DOI	https://doi.org/10.1142/9789812774217_0027
Estado	Publicada - 1 ene. 2006
Publicado de forma externa	Sí

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abstract = "One-dimensional binary automata are allowed to interact with each other using a 2×2 binary payoff matrix. In this way, chaotic evolution can be controlled or chaos can be induced (anticontrol). For each matrix, a hierarchy of the automata can be established as follows: an automaton with a higher rank controls (or anticontrols) an automaton with a lower rank. For some matrices and some rule number intervals, the ranking depends monotonically on the rule number.",

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HIERARCHY OF CELLULAR AUTOMATA IN RELATION TO CONTROL OF CHAOS OR ANTICONTROL

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