Difference between revisions of "Block cellular automaton"
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Latest revision as of 19:03, 23 September 2016
A block cellular automaton or partitioning cellular automaton is a special kind of cellular automaton in which the lattice of cells is divided into non-overlapping blocks (with different partitions at different time steps) and the transition rule is applied to a whole block at a time rather than a single cell.
Block cellular automata are useful for simulations of physical quantities, because it is straightforward to choose transition rules that obey physical constraints such as reversibility and conservation laws.
See also
- Toothpick sequence - a fractal pattern that can be emulated by cellular automata with the Margolus neighborhood
External links
- Block cellular automaton @ Wikipedia