
doi: 10.1007/bf01952423
Conways's lifegame is a trivial and well-known application of a more general theory called the theory of cellular automata. Complex systems modeling may be based on the theory of cellular automata, originated by John von Neumann. Our approach is to define simple components that we call ``analog automata''. An analog automaton is a finite state automaton where the state is defined in terms of real numbers representing physical quantities such as position, velocity, mass or color. Deterministic state transition functions are applied to these automata using information from the state of neighboring automata. In our case, successive generations in the evolution of these cellular automata are mapped onto polygonal meshes in order to build and texture arbitrary surfaces.
Cellular automata (computational aspects), Other game-theoretic models, Computing methodologies and applications, state transition functions, cellular automata, solid texture, lifegame, bump mapping, Simulation
Cellular automata (computational aspects), Other game-theoretic models, Computing methodologies and applications, state transition functions, cellular automata, solid texture, lifegame, bump mapping, Simulation
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