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Süleyman Demirel Üniversitesi Fen Bilimleri Enstitüsü Dergisi最新文献

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Q- rung orthopair probabilistic hesitant fuzzy hybrid aggregating operators in multi-criteria decision making problems 多标准决策问题中的 Q- rung 正对概率犹豫模糊混合聚合算子
Pub Date : 2023-10-31 DOI: 10.19113/sdufenbed.1196523
Şerif Özlü
With the increase of complex information in applications of decision making problems, the use of probabilistic hesitant fuzzy set structure has expanded. Therefore, this paper aims to present two new operators namely q-rung orthopair probabilistic hesitant fuzzy hybrid weighted arithmetic and geometric (q-ROPHHWAG) operator and q-rung orthopair probabilistic hesitant fuzzy hybrid ordered weighted arithmetic and geometric (q-ROPHHOWAG) operator for q>0. The presented operators are better than existing operators in many respects as adding a new parameter, having more flexible structure and presenting comparative analysis in its own. Moreover, we mention from some properties of the proposed operators. In addition to, we give an algorithm and example to indicate effective, reality and flexible of presented method and operators. Then, we solve an example over Pythagorean probabilistic hesitant fuzzy sets with our operators and the results are agreement and the offered operators have superior effect than other operators.
随着决策问题应用中复杂信息的增多,概率犹豫模糊集结构的应用也在不断扩大。因此,本文旨在提出两个新的算子,即 q-rung orthopair 概率犹豫模糊混合加权算术和几何(q-ROPHHWAG)算子和 q-rung orthopair 概率犹豫模糊混合有序加权算术和几何(q-ROPHHOWAG)算子(q-rung orthopair probabilistic hesitant fuzzy hybrid ordered weighted arithmetic and geometric)。此外,我们还提到了所提算子的一些特性。此外,我们还给出了一个算法和示例,以说明所提出的方法和算子的有效性、现实性和灵活性。然后,我们用我们的算子解决了毕达哥拉斯概率犹豫模糊集的一个例子,结果是一致的,所提供的算子比其他算子有更好的效果。
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引用次数: 0
The Greatest Common Divisors and The Least Common Multiples in Neutrosophic Integers 中性整数中的最大公除数和最小公倍数
Pub Date : 2023-10-02 DOI: 10.19113/sdufenbed.1251290
Y. Ceven, Özlem Çetin
As a continuation of previous studies, we give some results about the neutrosophic integers theory. We first stated that the neutrosophic real numbers are not closed according to the division operation. Later, we gave divisibility properties of neutrosophic integers. We have given properties such as the greatest common divisor for two neutrosophic integers being positive and unique. Then, we gave the Euclid’s Theorem, Bezout’s Theorem for neutrosophic ingers set Z[I]. It is known that these concepts are important for number theory in integers set Z. Finally, it is defined the least common multiple for neutrosophic integers. Finally, a theorem is given which enables one to easily find the least common multiple of neutrosophic integers and after a conclusion about the sign of the product of two neutrosophic integers, a theorem is given that shows the relationship of between the greatest common divisor with the least common multiple
作为先前研究的延续,我们给出了有关中性整数理论的一些结果。我们首先指出,根据除法运算,中性实数是不封闭的。随后,我们给出了中性整数的可分性。我们给出了两个中性整数的最大公因子为正且唯一等性质。然后,我们给出了中性整数集 Z[I] 的欧几里得定理和贝祖特定理。最后,定义了中性整数的最小公倍数。在对两个中性整数乘积的符号得出结论之后,给出了一个定理,说明了最大公约数与最小公倍数之间的关系。
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引用次数: 0
Comparison of Classical and Robust Factor Analyses Methods 经典因子分析方法与稳健因子分析方法的比较
Pub Date : 2023-09-14 DOI: 10.19113/sdufenbed.1250855
Barış Ergül, Zeki Yildiz
Factor analysis is a multivariate statistical analysis technique that has become very popular in recent years. In the factor analysis model, the error covariance matrix is assumed to be the multivariate normal distribution, and outliers are likely to be accounted for. Various estimation methods were compared with Monte Carlo simulation for the factor analysis model. The performances of the estimation methods were evaluated based on the ratio of the total variance explained and the criterion fit values. Considering the MLE, PCA, WLS, and GLS methods for classical factor analysis and the MCD, M, and S methods for robust factor analysis, the ratio of total variance explained, and fit values decreased as the sample size increased. When the number of variables increases, the ratio of total variance explained, and fit values increase at different sample sizes. It can be said that the WLS and GLS methods are better than others for classical factor analysis and the MCD and M methods are better than others for robust factor analysis.
因子分析是近年来非常流行的一种多元统计分析技术。在因子分析模型中,误差协方差矩阵被假定为多元正态分布,离群值有可能被考虑在内。针对因子分析模型,采用蒙特卡罗模拟对各种估计方法进行了比较。根据解释的总方差与标准拟合值的比率来评估估计方法的性能。考虑到经典因子分析的 MLE、PCA、WLS 和 GLS 方法以及稳健因子分析的 MCD、M 和 S 方法,总解释方差比和拟合值随着样本量的增加而降低。当变量数增加时,在不同的样本量下,解释的总方差比和拟合值都会增加。可以说,在经典因子分析中,WLS 和 GLS 方法优于其他方法;在稳健因子分析中,MCD 和 M 方法优于其他方法。
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引用次数: 0
Ethnobotanical Features of Eldeş (Ilgın/Konya) and Its Surroundings 埃尔德斯(伊尔金/科尼亚)及其周边地区的人种植物学特征
Pub Date : 2023-08-24 DOI: 10.19113/sdufenbed.1211763
H. Demirelma, Deniz ERSOY DEPRELİ
Bu çalışma 2019-2020 yılları arasında Konya İli Ilgın İlçesine bağlı Eldeş ve çevresinde yetişen bitki türlerinin etnobotanik özelliklerini tespit etmek amacıyla yapılmıştır. Eldeş, Grid kareleme sistemine göre B3 karesinde yer almaktadır. Çalışma alanından toplanan bitkilerin yerel isimlerinin, kullanım alanlarının belirlenmesi için yörede yaşayan 143 kişiyle (67’si erkek, 76’sı kadın) görüşülmüştür. Araştırma alanındaki bitkilerden toplamda 42 familyaya ait 129 taksondan 76 takson gıda, 91 takson tıbbi, 27 takson hayvan yemi, 20 takson eşya, 16 takson süs bitkisi, 20 takson yakacak, 3 takson boya bitkisi, 9 takson çay, 3 takson baharat ve 6 takson yağ olarak kullanıldığı tespit edilmiştir. Ayrıca çalışma alanından 9 endemik takson tespit edilmiştir.
本研究旨在确定 2019-2020 年间科尼亚省伊尔金地区埃尔德斯及其周边地区生长的植物物种的民族植物学特征。根据方格四分法,埃尔德斯位于 B3 方格内。为了确定从研究地区采集的植物的当地名称和使用区域,我们对居住在该地区的 143 人(67 名男性和 76 名女性)进行了访谈。在隶属于 42 个科的 129 个分类群中,76 个分类群被用作食物,91 个分类群被用作药材,27 个分类群被用作动物饲料,20 个分类群被用作家具,16 个分类群被用作观赏植物,20 个分类群被用作燃料,3 个分类群被用作染色植物,9 个分类群被用作茶叶,3 个分类群被用作香料,6 个分类群被用作油料。此外,研究地区还发现了 9 个特有分类群。
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引用次数: 0
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Süleyman Demirel Üniversitesi Fen Bilimleri Enstitüsü Dergisi
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