系统工程与电子技术

• 系统工程 • 上一篇    下一篇

基于指标重要度及代价的系统评价后续决策

段在鹏1, 钱新明1, 刘振翼1, 黄平1, 夏登友1,2, 多英全3   

  1. 1. 北京理工大学爆炸科学与技术国家重点实验室, 北京 100081;
    2. 中国人民武装警察部队学院消防指挥系, 河北 廊坊 065000;
    3. 中国安全生产科学研究院, 北京 100012
  • 出版日期:2015-06-20 发布日期:2010-01-03

Follow-up decision for system evaluation based on index importance and costs

DUAN Zai-peng1, QIAN Xin-ming1, LIU Zhen-yi1, HUANG Ping1,XIA Deng-you1,2, DUO Ying-quan3   

  1. 1. State Key Laboratory of Explosion Science and Technology, Beijing Institute of Technology,
    Beijing 100081, China; 2. Department of Fire Command, Chinese People’s Armed
    Police Force Academy, Langfang 065000, China; 3. China Academy of
    Safety Science and Technology, Beijing 100012, China
  • Online:2015-06-20 Published:2010-01-03

摘要:

当系统某次评价不达标,选取怎样的方案使系统整改后达标便是评价后续决策问题。首先类比事故树基本事件重要度,建立能综合反映指标重要度的模型及改善代价的模型;之后对最大重要度所对应指标得分进行固定步长、渐升步长以及渐降步长等3种形式的增值,再求新的系统评价得分,直到系统评价满足阈值,并确定3种迭代模型的取舍策略;最后分析迭代过程及结果,建立指标改变先后度模型,确定指标改变的轻重缓急次序。文中以模糊综合评价方法为对象分析,实例验证切实可行,并可推广应用于灰色评价、可拓学评价以及集对分析等常规评价方法。

Abstract:

If any evaluation does not reach the standard, which plan should be selected to amend the system is the subsequent decision after evaluation. This article intends to study the subsequent decision for fuzzy comprehensive evaluation from the perspective of importance degree for indexes. Firstly, by comparing importance degrees of cases based on fault tree analysis, the model for importance degree of indexes representing index structure space, ratio space, modification space, and easiness for modification characteristics is built, meanwhile, models of score price, score unit price, and improvement costs are built. Then the importance degrees for indexes are calculated, and the score for the most important index is raised and the new evaluation score for the system is calculated. If the score does not satisfy the threshold, importance degrees for indexes are recalculated and previous steps are repeated, and iterative computation is performed till the system meets standard requirements. Three kinds of iterative models, i.e. fixed step, gradually ascending step and gradually descending step, are proposed, and trade-offs strategies for the three kinds of iterative models calculation results are given. Finally, the iteration process and results are analyzed; and the index modification priority model is established. When the budget is tight or the system is difficult to be operated, the model could be used to decide the priority for modifying indexes. The method is feasible by practical examples, and can be extended to the conventional evaluation methods such as the gray evaluation, extenics assessment and set pair analysis.