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基于信息熵的单元化制造系统状态度量
引用本文:张志峰,DAVID Janet. 基于信息熵的单元化制造系统状态度量[J]. 上海交通大学学报, 2015, 49(1): 109-115
作者姓名:张志峰  DAVID Janet
作者单位:(1.南昌航空大学 经济管理学院, 南昌 330063;2.牛津大学 工程科学系, 牛津 OX1 3PJ, 英国)
基金项目:国家自然科学基金资助项目(51465046,51065023)
摘    要:摘要: 将描述单元化制造系统状态所需信息量分为结构熵和运行熵2种形式并予以定义;在信息熵理论基础上,构建了单元化制造系统的结构熵与运行熵函数,并对制造资源的状态认定进行说明;根据调度理论,分别建立最大可能调度时限和调度符合度模型.以实施单元化制造的某加工车间为背景,依据其在不同状态下制造资源的状态信息,实证分析并绘制了系统状态随调度变化的示意图,利用所建熵函数及调度模型对系统状态进行度量,以验证所提出方法的科学性与有效性.结果表明,通过所构建的信息熵模型,可实现对单元化制造系统状态的度量与监控,并为提高系统的运行效率提供有效途径.

关 键 词:   单元化制造系统   信息熵   调度  
收稿时间:2014-04-14

Measurement of States of Cellular Manufacturing Systems Based on Entropy Models
ZHANG Zhi feng,DAVID Janet. Measurement of States of Cellular Manufacturing Systems Based on Entropy Models[J]. Journal of Shanghai Jiaotong University, 2015, 49(1): 109-115
Authors:ZHANG Zhi feng  DAVID Janet
Affiliation:(1. Shool of Economics and Management, Nanchang Hangkong University, Nanchang 330063, China; 2. Department of Engineering Science, University of Oxford, Oxford OX1 3PJ, England)
Abstract:Abstract: The states of manufacturing resources can be monitored and assessed through the amount of information needed to describe their technological structure and operational state from an information-theoretic perspective. The amount of information needed to describe cellular manufacturing systems was investigated by two measures, the structural entropy and the operational entropy. The structural entropic model and the operational entropic model were developed based on the Shannon entropy, respectively. Scheduling was introduced to measure the entropy models of cellular manufacturing systems and the feasible concepts of maximum schedule horizon and schedule adherence were advanced to quantitatively evaluate the effectiveness of schedules. The conclusion shows that the states of cellular manufacturing systems can be measured and monitored and effective ways can also be provided for improving operational efficiency of the systems by the entropy models built.
Keywords:cellular manufacturing systems  information entropy  scheduling  
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