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Article overview
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Fractal Evolution of Normalized Feedback Systems on a Lattice | Siegfried Fussy
; Gerhard Groessing
; Herbert Schwabl
; | Date: |
18 Apr 2002 | Journal: | Phys. Lett. A 186 (1994) 145 - 151 | Subject: | Adaptation and Self-Organizing Systems; Cellular Automata and Lattice Gases | nlin.AO nlin.CG | Abstract: | Highly nonlinear behavior of a system of discrete sites on a lattice is observed when a specific feedback loop is introduced into models employing coupled map lattices, quantum cellular automata, or the real-valued analogues of the latter. It is shown that the combination of two operations, i.e. i) enhancement of a site’s value when fulfilling a feedback condition and ii) normalization of the system after each time step, produces relatively short-lived spatio-temporal patterns whose mean lifetime can be considered as emergent order parameter of the system. This mean lifetime obeys a scaling law involving a control parameter which tunes the "fault tolerance" of the feedback condition. Thus, within appropriate ranges of the systems variables, the dynamical properties can be characterized by a "fractal evolution dimension" (as opposed to a "fractal dimension"). | Source: | arXiv, nlin.AO/0204047 | Services: | Forum | Review | PDF | Favorites |
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