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Morphogenetic systems: Models and experiments

机译:形态发生系统:模型和实验

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M systems are mathematical models of morphogenesis developed to gain insights into its relations to phenomena such as self-assembly, self-controlled growth, homeostasis, self-healing and self-reproduction, in both natural and artificial systems. M systems rely on basic principles of membrane computing and self- assembly, as well as explicit emphasis on geometrical structures (location and shape) in 2D, 3D or higher dimensional Euclidean spaces. They can be used for principled studies of these phenomena, both theoretically and experimentally, at a computational level abstracted from their detailed implementation. In particular, they afford 2D and 3D models to explore biological morphogenetic processes. Theoretical studies have shown that M systems are powerful tools (e.g., computational universal, i.e. can become as complex as any computer program) and their parallelism allows for trading space for time in solving efficiently problems considered infeasible on conventional computers (NP-hard problems). In addition, they can also exhibit properties such as robustness to injuries and degrees of self-healing.
机译:M Systems是形态发生的数学模型,发展自然和人工系统中的自我组装,自我控制,稳态,自我愈合和自我繁殖等关系的洞察力。 M系统依靠膜计算和自组装的基本原理,并在2D,3D或高核心克利德内空间中显着强调几何结构(位置和形状)。它们可用于理论上和实验的这些现象的原则研究,从他们的详细实现中抽象的计算层面。特别是,他们提供2D和3D模型来探索生物学的形态发生过程。理论研究表明,M系统是强大的工具(例如,计算通用,即可以变得与任何计算机程序变得复杂),并且它们的并行性允许交易空间在解决传统计算机上被认为是不可行的的有效问题(NP-COLLETS) 。此外,它们还可以表现出诸如伤害和自我愈合程度的鲁棒性等性质。

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