Quantitative structure-property analysis of Asthma drugs using distance-based topological indices and SMP polynomials
Mahsa Sadeghim.sadeghi002@umail.umz.ac.irDepartment of MathematicsUniversity of MazandaranBabolsar, 4741613534, IranView full profile → , *Ali Asghar TalebiCorresponding authora.talebi@umz.ac.irDepartment of MathematicsUniversity of MazandaranBabolsar, 4741613534, IranView full profile →
* Corresponding author · click or hover a name for details
- Received:
- 01 Mar 2025
- Published Online:
- 01 Jun 2026
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JIOS-2104
- Pages:
- 1–28
Abstract
Keywords
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References
[1] T. Boonpiyathad, Z. C. Sözener, P. Satitsuksanoa, and C. A. Akdis, “Immunologic mechanisms in asthma,” Semin. Immunol., vol. 46, p. 101333 (2019).
[2] A. B. Kay, “Asthma and inflammation,” J. Allergy Clin. Immunol., vol. 87, no. 5, pp. 893–910 (1991).
[3] J. R. Tousi and M. Ghods, “Computational analysis of the molecular graph and the line graph of glass by studying their m-polynomial and topological indices,” Discontinuity, Nonlinearity, and Complexity, vol. 20, no. 13 (2024).
[4] X. Shi, R. Cai, J. R. Tousi, and A. A. Talebi, “Quantitative structure–property relationship analysis in molecular graphs of some anticancer drugs with temperature indices approach,” Mathematics, vol. 12, no. 13 (2024).
[5] S. Shirakol, M. Kalyanshetti, and S. M. Hosamani, “QSPR analysis of certain distance-based topological indices,” Appl. Math. Nonlinear Sci., vol. 4, no. 2, pp. 371–386 (2019).
[6] D. Balasubramaniyan and N. Chidambaram, “On some neighbourhood degree-based topological indices with QSPR analysis of asthma drugs,” Eur. Phys. J. Plus, vol. 138, no. 9 (2023).
[7] D. Balasubramaniyan, N. Chidambaram, V. Ravi, and M. K. Siddiqui, “QSPR analysis of anti-asthmatic drugs using some new distance-based topological indices: A comparative study,” Int. J. Quantum Chem., vol. 124, no. 9 (2024).
[8] D. Hadjipavlou-Litina, “Quantitative structure-activity relationship (QSAR) studies on non-steroidal anti-inflammatory drugs (NSAIDs),” Curr. Med. Chem., vol. 7, no. 4, pp. 375–388 (2000).
[9] M. Knor and N. Tratnik, “A new alternative to Szeged, Mostar, and PI polynomials—the SMP polynomials,” Mathematics, vol. 11, no. 4, p. 956 (2023).
[10] M. H. Khalifeh, H. Yousefi-Azari, and A. R. Ashrafi, “Vertex and edge PI indices of Cartesian product graphs,” Discrete Appl. Math., vol. 156, pp. 1780–1789 (2008).
[11] T. Doslić, I. Martinjak, R. Skrekovski, S. T. Spuzević, and I. Zubac, “Mostar index,” J. Math. Chem., vol. 56, pp. 2995–3013 (2018).
[12] I. Gutman and A. R. Ashrafi, “The edge version of the Szeged index,” Croat. Chem. Acta, vol. 81, no. 2, pp. 263–266 (2008).
[13] H. Hua, K. C. Das, and H. Wang, “On atom–bond connectivity index of graphs,” J. Math. Anal. Appl., vol. 479, pp. 1099–1114 (2019).
[14] Y. Yoan, B. Zhou, and N. Trinajstić, “On geometric–arithmetic index,” J. Math. Chem., vol. 47, pp. 833–841 (2010).
[15] B. Zhou and N. Trinajstić, “On general sum-connectivity index,” J. Math. Chem., vol. 47, pp. 210–218 (2010).
[16] M. Arockiaraj, J. Clement, and N. Tratnik, “Mostar indices of carbon nanostructures and circumscribed donut benzenoid systems,” Int. J. Quantum Chem., vol. 119 (2019).




