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There have been several non-axiomatic approaches taken to define Quantum Cellular Automata (QCA). Partitioned QCA (PQCA) are the most canonical of these non-axiomatic definitions. In this work we show...
It is well-known that the spacetime diagrams of some cellular automata have a fractal structure: for instance Pascal's triangle modulo 2 generates a Sierpinski triangle. Explaining the fractal structu...
It is known that both quantum and classical cellular automata (CA) exist that are computationally universal in the sense that they can simulate, after appropriate initialization, any quantum or classi...
We introduce density dependence of the cell size in cellular-automaton models for traffic flow, which allows a more precise correspondence between real-world phenomena and what observed in simulation....
A method of quantization of classical soliton cellular automata (QSCA) is put forward that provides a description of their time evolution operator by means of quantum circuits that involve quantum g...
2002Vol.37No.6pp.759-767DOI: Application of Local Activity Theory of Cellular Neural Network with Two Ports to the Coupled Lorenz-Cell Model MIN Le-Quan and YU Na Depart...
2006Vol.45No.4pp.657-662DOI: A Two-Lane Cellular Automata Model with Influence of Next-Nearest Neighbor Vehicle KONG Xian-Juan, GAO Zi-You, and LI Ke-Ping School of Tra...
2006Vol.45No.1pp.113-116DOI: Car Deceleration Considering Its Own Velocity in Cellular Automata Model LI Ke-Ping Key Laboratory of Intelligent Technologies and Systems o...
2005Vol.43No.2pp.321-324DOI: A Modified Sensitive Driving Cellular Automaton Model GE Hong-Xia, DAI Shi-Qiang, DONG Li-Yun, and LEI Li Shanghai Institute of Applied Math...
Cellular automata (CA) are discrete, spatially-homogeneous, locally-interacting dynamical systems of very simple construction, but which exhibit a rich intrinsic behavior. Even starting from disordere...

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