首页> 外文会议>International Workshop on Membrane Computing(WMC 2005); 20050718-21; Vienna(AT) >Number of Protons/Bi-stable Catalysts and Membranes in P Systems. Time-Freeness
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Number of Protons/Bi-stable Catalysts and Membranes in P Systems. Time-Freeness

机译:P系统中质子/双稳态催化剂和膜的数量。无时间

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Proton pumping P systems are a variant of membrane systems with both rewriting rules and symport/antiport rules, where a set of objects called protons is distinguished, every cooperative symport or antiport rule involves a proton, but no rewriting rule does. Time-freeness property means the result of all computations does not depend on the time it takes to execute the rules. The goal of this article is to improve (showing that two membranes are sufficient) the known universality results on proton pumping P systems, establishing at the same time an upper bound on the number of protons, namely one, or four for time-free systems. All results mentioned hold for proton pumping P systems with non-cooperative rewriting and either symport/antiport rules of weight one (classical variant) or symport rules of weight at most two. As a corollary, we obtain the universality of P systems with one membrane and one bi-stable catalyst, or the universality of time-free P systems with one membrane and four bi-stable catalysts. All universality results are stated as generating RE (except the time-free systems without targets generate PsRE).
机译:质子泵浦P系统是膜系统的一种变体,具有重写规则和同向/反向规则,其中区分了一组称为质子的对象,每个合作的同向或反向规则都涉及质子,但没有重写规则。时间自由属性意味着所有计算的结果不取决于执行规则所花费的时间。本文的目的是改进(显示两个膜就足够了)质子泵浦P系统的已知通用性结果,同时确定质子数的上限,即无时间系统的一个或四个。提及的所有结果均适用于非合作重写的质子泵浦P系统,或者权重的同向/反向规则(经典变体)或权重的同向/反向规则最多为2。作为推论,我们获得了具有一个膜和一种双稳态催化剂的P系统的普遍性,或具有一个膜和四个双稳态催化剂的无时间P系统的普遍性。所有通用性结果都表示为生成RE(无目标的无时间系统生成PsRE除外)。

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