Paper Published

1. Thokchom, B., & Panday, S., “Dynamical and convergence analysis of a new memory-based iterative method”, Journal of Applied Mathematics and Computing, Springer, 1-19, 2025, https://doi.org/10.1007/s12190-025-02582-1.

2. G. Thangkhenpau, Sunil Panday, “A sixth-order bi-parametric iterative method for nonlinear systems: Theory, stability and computational complexity,” Journal of Complexity, 2025, 101960, ISSN 0885-064X, https://doi.org/10.1016/j.jco.2025.101960.

3. Ashutosh Mishra, Sweta Mishra, Sunil Panday, “Security Analysis of Password-based Authenticated Key Exchange Protocols,” IAENG International Journal of Computer Science, vol. 52, no. 6, pp. 1940–1951, 2025.

4. Shubham Kumar Mittal, Sunil Panday, Lorentz Jäntschi, Liviu C. Bolundut, “Two novel efficient memory-based multi-point iterative methods for solving nonlinear equations,” AIMS Mathematics, 2025, 10(3): 5421–5443.

5. Sharma, E., Panday, S., Mittal, S. K., Panday, B., “Three Efficient Memory-Based Iterative Methods for Finding Roots of Nonlinear Equations,” In: International Conference on Computational Modeling and Sustainable Energy, Springer Nature Singapore, December 2023, pp. 381–398.

6. Mittal, S. K., Panday, S., Jäntschi, L., “Enhanced Ninth-Order Memory-Based Iterative Technique for Efficiently Solving Nonlinear Equations,” Mathematics, 2024, 12(22): 3490.

7. Panday, S., Mittal, S. K., Stoenoiu, C. E., Jäntschi, L., “A New Adaptive Eleventh-Order Memory Algorithm for Solving Nonlinear Equations,” Mathematics, 2024, 12(12): 1809. https://doi.org/10.3390/math12121809.

8. G. Thangkhenpau, Sunil Panday, Bhavna Panday, Carmen E. Stoenoiu, Lorentz Jäntschi, “Generalized high-order iterative methods for solutions of nonlinear systems and their applications,” AIMS Mathematics, 2024, 9(3): 6161–6182. https://doi.org/10.3934/math.2024301.

9. Ekta Sharma, Shubham Kumar Mittal, J. P. Jaiswal, Sunil Panday, “An Efficient Bi-Parametric With-Memory Iterative Method for Solving Nonlinear Equations,” AppliedMath, 2023, 3(4): 1019–1033.

10. Ekta Sharma, Sunil Panday, Shubham Kumar Mittal, Dan-Marian Joi?a, Lavinia Lorena Pruteanu, Lorentz Jäntschi, “Derivative-free families of with-and without-memory iterative methods for solving nonlinear equations and their engineering applications,” Mathematics, 2023, 11(21): 4512.

11. Waikhom Henarita Chanu, Sunil Panday, Shubham Kumar Mittal, G. Thangkhenpau, “An Optimal Fourth-Order Iterative Method for Multiple Roots of Nonlinear Equations,” International Conference on Science, Technology and Engineering, ICSTE 2023.

12. G. Thangkhenpau, Sunil Panday, Shubham Kumar Mittal, “New Derivative-Free Families of Four-Parametric with and Without Memory Iterative Methods for Nonlinear Equations,” International Conference on Science, Technology and Engineering, ICSTE 2023.

13. Waikhom Henarita Chanu, Sunil Panday, “An iterative method of fourth order for multiple roots of nonlinear equations,” AIP Conference Proceedings, 2728, 030012 (2023).

14. Ravendra Singh, Sunil Panday, “Efficient optimal eighth order method for solving nonlinear equations,” AIP Conference Proceedings, 2728, 030013 (2023).

15. G. Thangkhenpau, Sunil Panday, Liviu C. Bolundut, Lorentz Jäntschi, “Efficient Families of Multi-Point Iterative Methods and Their Self-Acceleration with Memory for Solving Nonlinear Equations,” Symmetry, 2023, 15: 1546. https://doi.org/10.3390/sym15081546.

16. G. Thangkhenpau, Sunil Panday, Waikhom Henarita Chanu, “New efficient bi-parametric families of iterative methods with engineering applications and their basins of attraction,” Results in Control and Optimization, Volume 12, September 2023, 100243. https://doi.org/10.1016/j.rico.2023.100243.

17. G. Thangkhenpau, Sunil Panday, “Efficient Families of Multipoint Iterative Methods for Solving Nonlinear Equations,” Engineering Letters, 31(2), 2023.

18. G. Thangkhenpau, Sunil Panday, Shubham Kumar Mittal, Lorentz Jäntschi, “Novel Parametric Families of with and without Memory Iterative Methods for Multiple Roots of Nonlinear Equations,” Mathematics, 2023, 11(9): 2036. https://doi.org/10.3390/math11092036.

19. G. Thangkhenpau, Sunil Panday, “Optimal Eight Order Derivative-Free Family of Iterative Methods for Solving Nonlinear Equations,” International Journal of Computer Science, vol. 50, no. 1, pp. 335–341 (2023).

20. Sunil Panday, Waikhom Henarita Chanu, Yumnam Nomita Devi, “New Higher Order Iterative Method for Multiple Roots of Nonlinear Equations,” Frontiers in Industrial and Applied Mathematics, 2023. https://doi.org/10.1007/978-981-19-7272-0_40.

21. Waikhom Henarita Chanu, Sunil Panday, G. Thangkhenpau, “Development of Optimal Iterative Methods with Their Applications and Basins of Attraction,” Symmetry, Volume 14, 2022. https://doi.org/10.3390/sym14102020.

22. Sunil Panday, Ashok Sharma, G. Thangkhenpau, “Optimal fourth and eighth-order iterative methods for non-linear equations,” Journal of Applied Mathematics and Computing, 2022. https://doi.org/10.1007/s12190-022-01775-2.

23. Waikhom Henarita Chanu, Sunil Panday, “Excellent Higher Order Iterative Scheme for Solving Non-linear Equations,” International Journal of Applied Mathematics, Volume 52, 2022.

24. Ekta Sharma, Sunil Panday, “Efficient sixth order iterative method free from higher derivatives for nonlinear equations,” Journal of Mathematical and Computational Science, Volume 12, 2022. https://doi.org/10.28919/jmcs/6950.

25. Waikhom Henarita Chanu, Sunil Panday, Dwivedi M., “New fifth order iterative method for finding multiple root of nonlinear function,” Engineering Letters, Volume 29, 2021, Pages 942–947.

26. Ekta Sharma, Sunil Panday, Dwivedi M., “New optimal fourth order iterative method for solving nonlinear equations,” International Journal on Emerging Technologies, Volume 11, 2020, Pages 755–758.

27. Panday S., Pardasani K.R., “Finite element model to study the mechanics of calcium regulation in oocyte,” Journal of Mechanics in Medicine and Biology, Volume 14, 2014.

28. Panday S., Pardasani K.R., “Finite element model to study effect of advection diffusion and Na+/Ca2+ exchanger on Ca2+ distribution in oocytes,” Journal of Medical Imaging and Health Informatics, Volume 3, 2013, Pages 374–379.

29. J. P. Jaiswal, Sunil Panday, “An Efficient Optimal Eighth-Order Iterative Method For Solving Nonlinear Equations,” Universal Journal of Computational Mathematics, 2013.

Dr. Sunil Panday

NITM FACULTY PROFILE

Dr. Sunil
Panday

NITM
FACULTY
PROFILE