A new synchronization in finite stochastic Petri box calculus

H. Macià, V. V. Ruiz, F. Cuartero, F. Pelayo
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引用次数: 4

Abstract

The Petri Box Calculus (PBC) combines two well known paradigms of the design of concurrent systems: process algebras and Petri nets. In our first proposal of sPBC (stochastic PBC) [H. Macia et al., (2001)] we defined a Markovian extension of finite PBC, i.e., we had a Markovian process algebra for which both an operational and a denotational (based on stochastic Petri nets) semantics were defined. Our goal is to improve the semantics for the synchronization operator, in order to define a stochastic equivalence relation.
有限随机Petri盒微积分中的一种新的同步
Petri盒演算(PBC)结合了并发系统设计的两个著名范例:过程代数和Petri网。在我们的第一个sPBC(随机PBC)的建议[H]。Macia等人,(2001)]我们定义了有限PBC的马尔可夫扩展,即,我们有一个马尔可夫过程代数,其中定义了操作和指称(基于随机Petri网)语义。我们的目标是改进同步算子的语义,以定义一个随机等价关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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