Characterization of two-dimensional cellular automata over ternary fields
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Publication:647954
DOI10.1016/j.jfranklin.2010.02.002zbMath1227.68076OpenAlexW1985762172WikidataQ58473698 ScholiaQ58473698MaRDI QIDQ647954
Ferhat Sah, Siap, Irfan, Hasan Akin
Publication date: 22 November 2011
Published in: Journal of the Franklin Institute (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jfranklin.2010.02.002
periodic boundary conditiontwo-dimensional cellular automatamatrix representationsnull boundary conditionternary fields
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Cites Work
- Matrix algebraic formulae concerning some exceptional rules of two-dimensional cellular automata
- On behavior of two-dimensional cellular automata with an exceptional rule
- VLSI architecture of a cellular automata machine
- Text compression using two-dimensional cellular automata
- Characterisation of a particular hybrid transformation of two-dimensional cellular automata
- On cellular automata over Galois rings
- On the directional entropy of \(\mathbb Z^2\)-actions generated by additive cellular automata
- Endomorphisms and automorphisms of the shift dynamical system
