| Makale Türü | Özgün Makale (SSCI, AHCI, SCI, SCI-Exp dergilerinde yayınlanan tam makale) | ||
| Dergi Adı | Computational and Applied Mathematics (Q1) | ||
| Dergi ISSN | 2238-3603 Dergi Bilgileri (2020) | ||
| Dergi Tarandığı Indeksler | SCI-Expanded | ||
| Makale Dili | İngilizce | Basım Tarihi | 05-2020 |
| Kabul Tarihi | 07-01-2020 | Yayınlanma Tarihi | 12-02-2020 |
| Cilt / Sayı / Sayfa | 39 / 2 / 1–32 | DOI | 10.1007/s40314-020-1083-2 |
| Makale Linki | http://link.springer.com/10.1007/s40314-020-1083-2 | ||
| UAK Araştırma Alanları |
Cebir ve Sayılar Teorisi
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| Özet |
| In this paper, we first generalize the products of two fuzzy soft matrices. Through these generalizations, three or more fuzzy soft matrices in the different types can be multiplied. Furthermore, we introduce the mean operators and normalized fuzzy weighted mean operators of the fuzzy soft matrices. We discuss the theoretical aspects of these operators. We describe the multicriteria group decision making (MCGDM) problem with different evaluation criterion sets, and then we create two algorithms using the mean operators and generalized products of fuzzy soft matrices to deal with such problems. To show the advantages of the proposed ones, we present the comparison results with some of the preexisting decision making algorithms of fuzzy soft sets. Finally, we create Scilab codes of our algorithms to expedite and facilitate the decision making process. |
| Anahtar Kelimeler |
| Decision making | Fuzzy soft matrix | Fuzzy soft set | Mean operators of fuzzy soft matrices | Products of fuzzy soft matrices |
| Atıf Sayıları | |
| Web of Science | 49 |
| Scopus | 64 |
| Google Scholar | 80 |
| Dergi Adı | COMPUTATIONAL & APPLIED MATHEMATICS |
| Kısa Adı | COMPUT APPL MATH |
| Yayıncı | SPRINGER HEIDELBERG |
| Açık Erişim | Evet |
| ISSN | 2238-3603 |
| E-ISSN | 1807-0302 |
| Wos Quartile | Q1 |
| Scopus Quartile | Q2 |
| Tarandığı Indeksler | SCIE , Scopus |
| WoS Kategoriler | MATHEMATICS, APPLIED |
| Scopus Kategoriler | APPLIED MATHEMATICS | COMPUTATIONAL MATHEMATICS |