A hybrid VIKOR model for kidney stone drug prioritization using triangular bipolar neutrosophic Dombi-based aggregation in multi-criteria uncertainty
*J. SenbagamalarCorresponding authorsenbagamalar2005@yahoo.comDepartment of MathematicsAvadiVel Tech Rangarajan Dr. Sagunthala R&D Institute of Science and TechnologyChennai, Tamil Nadu, 600062, IndiaView full profile → , P. Devikapdevikagopiraj@gmail.comDepartment of MathematicsAvadiVel Tech Rangarajan Dr. Sagunthala R&D Institute of Science and TechnologyChennai, Tamil Nadu, 600062, IndiaView full profile →
* Corresponding author · click or hover a name for details
- Received:
- 01 Nov 2025
- Published Online:
- 04 Apr 2026
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JIOS-2172
- Pages:
- 1415–1424
Abstract
Keywords
Subject Classifications
References
[1] A. Ahmad Khan, S. Ashraf, S. Abdullah, M. Qiyas, J. Luo, and S. U. Khan, “Pythagorean fuzzy Dombi aggregation operators and their application in decision support systems,” Symmetry, vol. 11, no. 3, p. 383, (2019), doi: 10.3390/sym11030383.
[2] M. Akram, N. Yaqoob, G. Ali, and W. Chammam, “Extensions of Dombi aggregation operators for decision making under m-polar fuzzy information,” Journal of Mathematics, (2020), doi: 10.1155/2020/4739567.
[3] D. Alghazzawi, M. Hayat, G. Alhamzi, and A. W. Baidar, “Innovative Dombi aggregation operators in linguistic intuitionistic fuzzy environments for optimizing telecommunication networks,” International Journal of Computational Intelligence Systems, vol. 18, no. 128, (2025), doi: 10.1007/s44196-025-00868-7.
[4] V. Prabavathy and B. Preethika, “Twin proper neutrosophic graphs,” Journal of Interdisciplinary Mathematics, vol. 27, no. 5, pp. 1109–1116, (2024), doi: 10.47974/JIM-1939.
[5] H. A. Nibras, “Neutrosophic invariant rings related with some applications,” Journal of Discrete Mathematical Sciences and Cryptography, vol. 27, no. 5, pp. 1555–1559, (2024), doi: 10.47974/JDMSC-1937.
[6] H. Kamacı, H. Garg, and S. Petchimuthu, “Bipolar trapezoidal neutrosophic sets and their Dombi operators with applications in multicriteria decision-making,” Soft Computing, vol. 25, pp. 8417–8440, (2021), doi: 10.1007/s00500-021-05768-4.
[7] M. K. Mahmood, S. Zeng, M. Gulfam, S. Ali, and Y. Jin, “Bipolar neutrosophic Dombi aggregation operators with applications in multiattribute decision-making problems,” IEEE Access, vol. 8, pp. 156600–156614, (2020), doi: 10.1109/ACCESS.2020.3019485.
[8] B. B. Meher, S. Jeevaraj, and M. Alrasheedi, “Dombi weighted geometric aggregation operators on trapezoidal intuitionistic fuzzy numbers and their applications to multi-attribute group decision making,” Artificial Intelligence Review, (2025), doi: 10.1007/s10462-025-11200-2.
[9] M. Waqar, K. Ullah, D. Pamucar, G. Jovanov, and Đ. Vranješ, “Energy resource selection using Dombi t-norm-based aggregation operators,” Energies, vol. 15, no. 11, p. 3939, (2022), doi: 10.3390/en15113939.
[10] S. Chinnasamy, M. Ramachandran, and A. Murugan, “Evaluation of smart materials using the VIKOR method,” Journal on Materials and Its Characterization, vol. 2, no. 1, (2023), doi: 10.46632/jmc/2/1/3.
[11] A. Mardani, E. K. Zavadskas, K. Govindan, A. A. Senin, and A. Jusoh, “VIKOR technique: A systematic review of the state of the art literature on methodologies and applications,” Sustainability, vol. 8, no. 1, p. 37, (2016), doi: 10.3390/su8010037.
[12] H. Taherdoost and M. Madanchian, “VIKOR method—An effective compromising-ranking technique for decision making,” Macro Management & Public Policies, vol. 5, no. 2, pp. 27–33, (2023), doi: 10.30564/mmpp.v5i2.5578.
[13] I. Emovon and O. S. Oghenenyerovwho, “Application of MCDM methods in material selection for optimal design: A review,” Results in Materials, vol. 7, p. 100115, (2020), doi: 10.1016/j.rinma.2020.100115.
[14] R. Yadav, M. Singh, and A. Meena, “Selection and ranking of dental restorative composite materials using hybrid Entropy VIKOR method,” Journal of the Mechanical Behavior of Biomedical Materials, vol. 147, p. 106103, (2023), doi: 10.1016/j.jmbbm.2023.106103.
[15] R. Bausys and E. K. Zavadskas, “VIKOR for interval neutrosophic sets,” Economic Computation and Economic Cybernetics Studies and Research, vol. 49, pp. 33–48, (2015).
[16] P. Chellamani and D. Ajay, “Pythagorean neutrosophic Dombi fuzzy graphs with application to MCDM,” Neutrosophic Sets and Systems, vol. 47, (2021).
[17] T. Chatterjee and S. P. Pramanik, “Triangular fuzzy quadripartitioned neutrosophic sets and their properties,” Neutrosophic Sets and Systems, vol. 75, pp. 15–28, (2024).
