Hossein Abdollahzadeh Ahangar | Mathematics | Best Researcher Award

Babol Noshirvani University of Technology | Iran

Professor H. Abdollahzadeh Ahangar is a highly accomplished academic and researcher in the Department of Mathematics at Babol Noshirvani University of Technology, Babol, Iran. With a prolific career marked by scholarly excellence, he has made significant contributions to the fields of applied mathematics, computational modeling, and numerical analysis. His research is widely recognized for advancing mathematical methods that underpin engineering, physics, and technology-driven innovations. Professor Ahangar’s extensive publication record, comprising over 70 peer-reviewed papers and more than 900 citations, reflects the depth and influence of his scientific work. He has developed and applied mathematical frameworks that address complex real-world problems, bridging theoretical mathematics with practical engineering applications. His interdisciplinary collaborations with scientists and engineers have strengthened the integration of mathematical sciences into modern technological research, contributing to the development of efficient computational models and analytical tools. With an h-index of 16, Professor Ahangar has consistently demonstrated research impact, innovation, and scholarly leadership. Beyond his research achievements, he plays a vital role in academia as an educator and mentor, fostering analytical thinking and problem-solving skills among students and early-career researchers. His active involvement in academic societies, editorial responsibilities, and conference participation highlights his dedication to advancing mathematical sciences globally. Through his commitment to research excellence, collaboration, and academic mentorship, Professor Ahangar continues to influence the progression of applied mathematics and its vital role in technological and scientific advancement.

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Featured Publications

• Zhao, Y., Shan, E., & Abdollahzadeh Ahangar, H. (2013). Signed total domination on Kronecker products of two complete graphs. Australasian Journal of Combinatorics, 56, 95–102.

• Mojdeh, D. A., Abdollahzadeh Ahangar, H., Haji, A. A., Khodkar, A., & Ggraphs. (2007). K1∗4,5K_{1∗4,5}K1∗4,5​, K1∗5,4K_{1∗5,4}K1∗5,4​, K1∗4,4K_{1∗4,4}K1∗4,4​, K2,3,4K_{2,3,4}K2,3,4​ have the property M(3). Ars Combinatoria, 84, 171–190.

• Mojdeh, D. A., Abdollahzadeh Ahangar, H., Haji, A. A., & Khodkar, A. (2006). The graph K2,2,rK_{2,2,r}K2,2,r​ has the property M(3) for $4\le r\le 8$. Bulletin of the Institute of Combinatorics and Its Applications, 47, 63–70.

• Tahmasbzadehbaee, Z., Soner, N. D., Abdollahzadeh Ahangar, H., Mojdeh, D. A., & Zhao, Y. (2013). Total restrained domination number of diameter 2 or 3. Mathematica Sciences. Published online.

• Mojdeh, D. A., Abdollahzadeh Ahangar, H., Choopani, F., & Zeinali, F. (2014). Star chromatic and defining number of graphs. International Journal of Mathematics and Combinatorics, 1, 93–101.

• Abdollahzadeh Ahangar, H., Henning, M. A., Löwenstein, C., Zhao, Y., & Samodivkin, V. (2014). Signed Roman domination in graphs. Journal of Combinatorial Optimization, 27(2), 241–255.

• Abdollahzadeh Ahangar, H., Samodivkin, V., Sheikholeslami, S. M., & Khodkar, A. (2015). The restrained geodetic number of a graph. Bulletin of the Malaysian Mathematical Sciences Society, 38(3), 1143–1155.*