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半结构多目标模糊优选理论在工程
引用本文:徐建新,陈卫宾,曹玉升,邱林. 半结构多目标模糊优选理论在工程[J]. 中国农村水利水电, 2005, 0(4): 72-75
作者姓名:徐建新  陈卫宾  曹玉升  邱林
作者单位:华北水利水电学院,郑州,450008
基金项目:2002年河南省创新人才基金资助项目
摘    要:为了更好地解决工程评标过程中人的经验与评标指标量化过程相结合的问题,进而更客观、公正地评价各投标方案,将半结构多目标模糊优选理论应用到评标过程中。通过确定各指标对分系统相对优属度矩阵及分系统对总决策的相对优属度向量,并确定出各入选投标方案对总决策的优越程度,为最后做出总决策提供较为客观公正的依据。

关 键 词:模糊优选  工程评标  相对优属度  优属度矩阵  优属度向量  总决策
文章编号:1007-2284(2005)04-0072-04
修稿时间:2004-03-12

Application of Half-Structural and Multi-Objective Fuzzy Optimization Theory in Project Bidding Appraisal
XU Jian-xin,CHEN Wei-bin,CAO Yu-sheng,QIU Lin. Application of Half-Structural and Multi-Objective Fuzzy Optimization Theory in Project Bidding Appraisal[J]. China Rural Water and Hydropower, 2005, 0(4): 72-75
Authors:XU Jian-xin  CHEN Wei-bin  CAO Yu-sheng  QIU Lin
Abstract:In order to solve the problem of combination of experience and criteria quantitative process in the bidding appraisal process to impersonally and justly evaluate the biddings, the half-structural and multi-objective fuzzy optimization theory is applied in the biddings appraisal. Through determining the relative subordinate degree matrix for the criteria and the relative subordinate degree vector of the sub-system to total decision, the preponderance of the bidding scenarios chosen to the total decision are decided to provide impersonal and just support for the total decision.
Keywords:fuzzy optimization  project bidding appraisal  relative subordinate degree  subordinate degree matrix  subordinate degree vector  total decision  
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