在第一代层次分析法的修改中寻找一种测量标准,用于有效的项目选择方法和其他科学领域

D. Shageev
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引用次数: 1

摘要

本文通过对层次分析法(AHP)在金融、数学等科学领域的不同修正解决方案,发展了之前制定的有效项目选择方法的核心和两个基本规定,是作者系列出版物中的另一篇文章。作者特别注意提高矩阵估计、归一化估计和向量估计的测量精度,以发展层次分析法的普遍性质,因为以下解决方案具有不同的科学新颖性:引入新的计算矩阵估计的公式,并详细说明其应用;提供了九种不同的AHP组合变体,每种变体包括四个分类器(AHPMS-M1)。N, ahpms (am) - m1。N, FAHPMS-M1。N和AHPDD-M1.N)基于整数和分数T. Saati 9点量表,8个测量区间。本文提出了一个体积实验数据,证明了这些和以前公开的解决方案的科学有效性,在使用第一代不同的修改来提高AHP测量精度的方向上具有科学新颖性。实验的结果确实让我们发现并证明了以9种建议组合的形式在科学范围内应用测量标准的有效性。参考文献组合的显著特点是:分数标度[0];[8] 9个主要测量间隔+1;当对两个相等的对象(Ai(j)= Aj(i))求值时,它们的矩阵估计等于单位(0+1=1);这些新的解决方案。因此,从第一代层次分析法修正中实验得到并确认的测量标准,考虑到其通用性,不仅可用于有效项目的选择,还可用于其他科学领域。
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Search for a measurement standard in the modifications of the first generation AHP for the method of effective projects selection and other fields of science
It is author’s another article in the series of publications to develop the previously formulated core and two fundamental provisions of the method of effective projects selection through different solutions of modification of the method of analysis of hierarchies (AHP) for financial, mathematical and other fields in science. The author paid special attention to improving the accuracy of measurements of matrix, normalized and vector estimates for the development of universal properties of AHP due to the following solutions with different qualities of scientific novelty: introduction of new formulas for calculating matrix estimates with detailed instructions for their application; offers nine different variants of AHP combinations, each including four classifiers (AHPMS-M1.N, AHPMS(AM) - M1.N, FAHPMS-M1.N and AHPDD-M1.N) on the basis of integer and fractional T. Saati 9-point scale with eight measurement intervals. This article presents a volumetric experimental data, which proved the scientific validity of these and previously disclosed solutions having scientific novelty in the direction of improving the accuracy of measurements in the AHP using different modifications of the first generation. The results of the experiment really allowed us to find and prove the validity of applying the measurement standard within science in the form of the 9 proposed combinations. The distinctive features of the reference combination are as follows: fractional scale [0; …;8]+1 in 9 main measurement intervals; when evaluating two equal objects (Ai(j)= Aj(i)), their matrix estimates are equal to units (0+1=1); these new solutions. Thus, the experimentally obtained and confirmed measurement standard from the first generation of AHP modifications is recommended to be used not only in the selection of effective projects, but also in other fields of science, taking into account its universal properties.
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