首页> 外文会议>International Conference on Unconventional Computation(UC 2007); 20070813-17; Kingston(CA) >Bond Computing Systems: A Biologically Inspired and High-Level Dynamics Model for Pervasive Computing
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Bond Computing Systems: A Biologically Inspired and High-Level Dynamics Model for Pervasive Computing

机译:债券计算系统:普及计算的生物学启发和高级动力学模型

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Targeting at modeling the high-level dynamics of pervasive computing systems, we introduce Bond Computing Systems (BCS) consisting of objects, bonds and rules. Objects are typed but addressless representations of physical or logical (computing and communicating) entities. Bonds are typed multisets of objects. In a BCS, a configuration is specified by a multiset of bonds, called a collection. Rules specifies how a collection evolves to a new one. A BCS is a variation of a P system introduced by Gheorghe Paun where, roughly, there is no maximal parallelism but with typed and unbounded number of membranes, and hence, our model is also biologically inspired. In this paper, we focus on regular bond computing systems (RBCS), where bond types are regular, and study their computation power and verification problems. Among other results, we show that the computing power of RBCS lies between LBA (linearly bounded automata) and LBC (a form of bounded multi-counter machines) and hence, the regular bond-type reachability problem (given an RBCS, whether there is some initial collection that can reach some collection containing a bond of a given regular type) is undecid-able. We also study some restricted models (namely, B-boundedness and 1-transfer) of RBCS where the reachability problem becomes decidable.
机译:针对建模普适计算系统的高级动态,我们介绍了由对象,绑定和规则组成的Bond Computing Systems(BCS)。对象是有类型的,但物理或逻辑(计算和通信)实体的无地址表示。键是对象的类型化多集。在BCS中,配置由称为集合的多个键集指定。规则指定集合如何演变为新集合。 BCS是Gheorghe Paun引入的P系统的一种变体,该系统大致没有最大的并行性,但是膜的类型和数量不受限制,因此,我们的模型也受到了生物学启发。在本文中,我们将重点放在债券类型为常规的常规债券计算系统(RBCS)上,并研究其计算能力和验证问题。在其他结果中,我们表明RBCS的计算能力介于LBA(线性有界自动机)和LBC(一种有界多计数器机器的形式)之间,因此,存在规则的绑定类型可达性问题(考虑到RBCS,是否存在某些初始集合可以达到某些包含给定常规类型的键的集合)是无法确定的。我们还研究了RBCS的一些受限模型(即B界和1-转移),在这些模型中,可达性问题变得可判定。

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