A. Lindenmayer, "Mathematical models for cellular interactions in development," Journal of Theoretical Biology, vol. 18, pp. 280--299, 1968. Home/Search Document Not in Database Summary Related Articles Check |
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Further Comparison between ATNoSFERES and XCSM - Landau, Picault, Sigaud.. (Correct)
.... the genotype as an encoding of a set of parameters (like Genetic Algorithms [5, 1, 3] or Evolutionary Strategies [19] and, on the other hand, approaches that use a single structure both as the genotype and the phenotype (such as Genetic Programming [7, 17] Evolutionary Programming [2] L systems [15], developmental program trees, e.g. 6, 4, 16] In the ATNoSFERES model [10] we try to conciliate advantages from both kind of approaches: on the one hand, since the behavioral phenotype is produced by the interpretation of a graph, we want it to be of any complexity; on the other hand, we use ....
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....cells can obtain identities based on the identity of the parent cell. Induction allows for cells to change identity based on the environment of neigbouring cells they are in. Two well known computational models for development each exhibit one of these mechanisms. On the one hand, L systems [Lin68] are based solely on lineage. L systems are among the rst models for multicellular growth, and are a system of grammarlike production rules, applied to a speci ed starting axiom. The axioms and variables are written in symbols chosen from a pre de ned alphabet. The best known application of ....
Astrid Lindenmayer. Mathematical Models for Cellular Interactions in Development. Journal of Theoretical Biology, 1968.
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A. Lindenmayer, "Mathematical models for cellular interactions in development," Journal of Theoretical Biology, vol. 18, pp. 280--299, 1968.
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Lindenmayer, A. (1968): Mathematical models for cellular interaction in development: Parts I and II.
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Lindenmayer, A. (1968), `Mathematical models for cellular interaction in development, parts I and II , Journal of Theoretical Biology 18, 280--315.
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A. Lindenmayer. Mathematical models for cellular interactions in development, parts I and II. Journal of Theoretical Biology, 18:280--315, 1968.
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Lindenmayer, A. (1968). Mathematical models for cellular interaction in development, parts I and II. Journal of Theoretical Biology, 18, 280-315.
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Lindenmayer, A.: Mathematical models for cellular interactions in development, Parts I and II. J. Theor. Biol. 18 (1968) 280--315.
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A. Lindenmayer. Mathematical models for cellular interaction in development. Journal of Theoretical Biology, 18:280--315, 1968.
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A. Lindenmayer. Mathematical models for cellular interaction in development. Journal of Theoretical Biology, 18:280--315, 1968.
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A. Lindenmayer. Mathematical models for cellular interaction in development. Journal of Theoretical Biology, 18:280-315, 1968.
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Lindenmayer, A.: Mathematical Models for Cellular Interactions in Development, Parts I and II. Journal of Theoretical Biology, Vol. 18. (1968) 280--315
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A. Lindenmayer. Mathematical models for cellular interaction in development, Parts I and II. Journal of Theoretical Biology, 18:280--315, 1968.
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A. Lindenmayer. Mathematical models for cellular interaction in development. Journal of Theoretical Biology 18: 280-315 1968.
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Lindenmayer A.: Mathematical models for cellular interaction in development, Parts I and II, Journal of Theoretical Biology, 18 (1968), 280-315.
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A. Lindenmayer. Mathematical Models for Cellular Interaction in Development, Parts I and II. J. Theor. Biology. (18) 280--315, 1968.
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