模型的定义-“随机定时良好形成的彩色网”

Y. Atamna
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引用次数: 8

摘要

一个能够处理实时分布式系统(具有大量组件的复杂系统)的主要特征的模型;定义了具有许多不同时间特征(特别是时间约束)的系统。随机定时格式良好的彩色网(STWN模型)基于两个基本模型:格式良好的彩色网(WN)提供简洁和结构化的表示,并且很好地适应于表示由具有共同行为的组件集组成的大系统,随机定时Petri网(STPN模型)具有处理任意分布(指数,确定性(时间0和/spl + / 0),均匀和混合)的组合的能力,并且很好地适应于表示有时间约束的系统(时间关键系统)。STWN模型的动态行为分析是基于随机符号状态图的对象,随机符号状态图是一个聚合的半马尔可夫过程,它允许进行大量的性能评估。给出了一些简单的示例,说明了STWN模型的优点
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Definition of the model-"Stochastic timed well formed coloured nets"
A model able to deal with the main characteristics of the real-time distributed systems (complex systems with a big number of components; systems with a lot of different time characteristics and, in particular, time constraints) is defined. The stochastic timed well-formed colored nets (STWN model) are based on two underlying models: the well-formed colored nets (WN) which provide both a concise and a structured representation and are well adapted for representing big systems composed of sets of components with a common behavior, and the stochastic timed Petri nets (STPN model) which have the ability to deal with combinations of arbitrary distribution (exponential, deterministic (time 0 and /spl plusmn/ 0), uniform and mixed) and are well adapted for representing systems with time constraints (time critical systems). The analysis of the dynamic behavior of an STWN model is based on an object called the randomized symbolic state graph, which is an aggregated semi-Markov process which allows a lot of performance evaluations. Simple and illustrative examples showing the advantage of the STWN model are presented.<>
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