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Regulating Rule Application with Membrane Boundaries in P Systems

机译:在P系统中调节膜边界的规则应用

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Recently a new framework based on multiset approximation spaces were introduced for modeling the abstract notion of "closeness to membranes" in P systems. In real biotic/chemical interactions, however, objects not only have to be close enough to membranes, so that they are able to pass through them, but they also need to be in an unstable state, in a state where they are ready to engage into any type of interactions at all. In order to develop these ideas, we employ multi-set approximation spaces for the description of stability and instability. We also demonstrate how the applicability and the use of reaction rules can be regulated during computations using the notion of membrane boundaries. An important feature of this type of regulation is the fact that it does not rely on the maximal parallel way of rule application, therefore it can be used to enhance the computational power of systems with asynchronous, sequential, or any other type of derivation modes. As an example, we show how P systems can generate any recursively enumerable set of numbers independently of the applied derivation mode, which is interesting, since without membrane boundaries asynchronous or sequential systems generate the Parikh sets of matrix languages only.
机译:最近,引入了一种基于多立近似空间的新框架,用于在P系统中建模“接近膜”的抽象概念。然而,在真正的生物/化学相互作用中,物体不仅必须足够接近膜,因此它们能够通过它们,但它们也需要处于不稳定状态,在他们准备好的状态根本进入任何类型的互动。为了开发这些想法,我们采用了多种近似空间来描述稳定性和不稳定性。我们还证明了在使用膜边界的概念期间可以在计算期间进行适用性和反应规则的使用方式。这种类型的一个重要特征是它不依赖于规则应用的最大平行方式,因此它可用于增强具有异步,顺序或任何其他类型的推导模式的系统的计算能力。作为示例,我们示出了P系统如何独立于应用推导模式生成任何递归枚举的数字集,这是有趣的,因为没有膜边界异步或顺序系统仅生成Parikh集矩阵语言。

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