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A Note on SK, SK<sub>1</sub>, SK<sub>2</sub>Indices of Interval Weighted Graphs
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作者 Semiha Başdaş Nurkahlı Şerife Büyükköse 《Advances in Linear Algebra & Matrix Theory》 2021年第1期14-20,共7页
In this study, the SK, SK<sub>1</sub> and SK<sub>2</sub> indices are defined on weighted graphs. Then, the SK, SK<sub>1</sub> and SK<sub>2</sub> indices are defined on i... In this study, the SK, SK<sub>1</sub> and SK<sub>2</sub> indices are defined on weighted graphs. Then, the SK, SK<sub>1</sub> and SK<sub>2</sub> indices are defined on interval weighted graphs. Their behaviors are investigated under some graph operations by using these definitions. 展开更多
关键词 SK Index SK1 Index SK2 Index weighted Graph interval weighted Graph
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Estimation of Decision Alternatives on the Basis of Interval Pairwise Comparison Matrices
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作者 Nataliya D. Pankratova Nadezhda I. Nedashkovskaya 《Intelligent Control and Automation》 2016年第2期39-54,共16页
This paper deals with the calculation of a vector of reliable weights of decision alternatives on the basis of interval pairwise comparison judgments of experts. These weights are used to construct the ranking of deci... This paper deals with the calculation of a vector of reliable weights of decision alternatives on the basis of interval pairwise comparison judgments of experts. These weights are used to construct the ranking of decision alternatives and to solve selection problems, problems of ratings construction, resources allocation problems, scenarios evaluation problems, and other decision making problems. A comparative analysis of several popular models, which calculate interval weights on the basis of interval pairwise comparison matrices (IPCMs), was performed. The features of these models when they are applied to IPCMs with different inconsistency levels were identified. An algorithm is proposed which contains the stages for analyzing and increasing the IPCM inconsistency, calculating normalized interval weights, and calculating the ranking of decision alternatives on the basis of the resulting interval weights. It was found that the property of weak order preservation usually allowed identifying order-related intransitive expert pairwise comparison judgments. The correction of these elements leads to the removal of contradictions in resulting weights and increases the accuracy and reliability of results. 展开更多
关键词 interval Pairwise Comparison Matrix interval weights Weakly Consistent interval Expert Judgments Intransitive interval Expert Judgments Consistency Increasing of interval Expert Judgments Weak and Strong Order Preservation
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Ranking environmental projects model based on multicriteria decision-making and the weight sensitivity analysis 被引量:5
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作者 Jiang Yan Tian Dagang Pan Yue 《Journal of Systems Engineering and Electronics》 SCIE EI CSCD 2007年第3期534-539,共6页
With the fast growth of Chinese economic, more and more capital will be invested in environmental projects. How to select the environmental investment projects (alternatives) for obtaining the best environmental qua... With the fast growth of Chinese economic, more and more capital will be invested in environmental projects. How to select the environmental investment projects (alternatives) for obtaining the best environmental quality and economic benefits is an important problem for the decision makers. The purpose of this paper is to develop a decision-making model to rank a finite number of alternatives with several and sometimes conflicting criteria. A model for ranking the projects of municipal sewage treatment plants is proposed by using exports' information and the data of the real projects. And, the ranking result is given based on the PROMETHEE method. Furthermore, by means of the concept of the weight stability intervals (WSI), the sensitivity of the ranking results to the size of criteria values and the change of weights value of criteria are discussed. The result shows that some criteria, such as “proportion of benefit to project cost”, will influence the ranking result of alternatives very strong while others not. The influence are not only from the value of criterion but also from the changing the weight of criterion. So, some criteria such as “proportion of benefit to project cost” are key critera for ranking the projects. Decision makers must be cautious to them. 展开更多
关键词 multicriteria decision-making ranking environmental projects model PROMETHEE method sensitivity analysis weight stability intervals.
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OPTIMAL SUMMATION INTERVAL AND NONEXISTENCE OF POSITIVE SOLUTIONS TO A DISCRETE SYSTEM
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作者 陈晓莉 郑雄军 《Acta Mathematica Scientia》 SCIE CSCD 2014年第6期1720-1730,共11页
In this paper, we are concerned with properties of positive solutions of the following Euler-Lagrange system associated with the weighted Hardy-Littlewood-Sobolev inequality in discrete form{uj =∑ k ∈Zn vk^q/(1 + ... In this paper, we are concerned with properties of positive solutions of the following Euler-Lagrange system associated with the weighted Hardy-Littlewood-Sobolev inequality in discrete form{uj =∑ k ∈Zn vk^q/(1 + |j|)^α(1 + |k- j|)^λ(1 + |k|)^β,(0.1)vj =∑ k ∈Zn uk^p/(1 + |j|)^β(1 + |k- j|)^λ(1 + |k|)^α,where u, v 〉 0, 1 〈 p, q 〈 ∞, 0 〈 λ 〈 n, 0 ≤α + β≤ n- λ,1/p+1〈λ+α/n and 1/p+1+1/q+1≤λ+α+β/n:=λ^-/n. We first show that positive solutions of(0.1) have the optimal summation interval under assumptions that u ∈ l^p+1(Z^n) and v ∈ l^q+1(Z^n). Then we show that problem(0.1) has no positive solution if 0 〈λˉ pq ≤ 1 or pq 〉 1 and max{(n-λ^-)(q+1)/pq-1,(n-λ^-)(p+1)/pq-1} ≥λ^-. 展开更多
关键词 summation optimal interval nonexistence weighted Hardy-Littlewood-Sobolev inequality
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LCDLCEDSS中基于区间估计的模糊综合评价
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作者 王宗军 冯珊 《华中科技大学学报(自然科学版)》 EI CAS CSCD 北大核心 1995年第S2期64-68,共5页
提出一种基于区间估计的模糊综合评价方法并给出两种区间估计的运算规则,用以解决那些因素权系数不易精确计算但可以给出一个模糊区间估计的准则子集上的综合评价问题。将该方法与大城市发展水平综合评价决策支持系统(LCDLCED... 提出一种基于区间估计的模糊综合评价方法并给出两种区间估计的运算规则,用以解决那些因素权系数不易精确计算但可以给出一个模糊区间估计的准则子集上的综合评价问题。将该方法与大城市发展水平综合评价决策支持系统(LCDLCEDSS)中已有的方法结合运用,可以初步处理需要定性与定量分析相结合的决策问题。给出的实例说明了该方法的有效性。 展开更多
关键词 决策支持系统 模糊综合评价 区间估计
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The Column Summation Contrary Method of Calculation Interval Number Weights
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作者 LIU Jinsheng WANG Caixian(Taiyuan University of Technology, Taiyuan 030024, China) 《Systems Science and Systems Engineering》 CSCD 1996年第3期334-336,共3页
In the uncertain type and group of AHP, the element of judgement matrix can be an interval number. This paper expands the Column Summation Contrary Method (i. e. CSCM) of general AHP, gives the CSCM of calculation int... In the uncertain type and group of AHP, the element of judgement matrix can be an interval number. This paper expands the Column Summation Contrary Method (i. e. CSCM) of general AHP, gives the CSCM of calculation interval number weights, discusses the property of rank preservation, illustrates that CSCM is more reasonable and convenient from theory to reality. 展开更多
关键词 AHP CSCM interval number weight.
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