Rohul Amin
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Rohul Amin

Lecturer
UoP, Pakisatn


Highest Degree
Ph.D. in Mathematics from University of Peshawar, Pakistan

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Biography

Rohul Amin is working in the Department of Mathematics, University of Peshawar. My research interests include numerical approximations and numerical methods for integral equations, integro-differential equations, PDEs and fractional PDEs. I am working on Haar wavelets applications to numerical approximations.

Area of Interest:

Mathematics
100%
Applied Computational
62%
Numerical Methods
90%
Numerical Modeling
75%
Biomathematics
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
20
Abstracts
5

Selected Publications

  1. Shah, K., R. Amin, G. Ali, N. Mlaiki and T. Abdeljawad, 2022. Algorithm for the solution of nonlinear variable-order pantograph fractional integro-differential equations using haar method. Fractals, Vol. 30. 10.1142/S0218348X22402253.
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  2. Khan, I., M. Asif, R. Amin, Q. Al-Mdallal and F. Jarad, 2022. On a new method for finding numerical solutions to integro-differential equations based on legendre multi-wavelets collocation. Alexandria Eng. J., 61: 3037-3049.
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  3. Khan, A.A., S. Ullah and R. Amin, 2022. Optimal control analysis of COVID-19 vaccine epidemic model: A case study. Eur. Phys. J. Plus, Vol. 137. 10.1140/epjp/s13360-022-02365-8.
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  4. Khan, A.A., R. Amin, S. Ullah, W. Sumelka and M. Altanji, 2022. Numerical simulation of a caputo fractional epidemic model for the novel coronavirus with the impact of environmental transmission. Alexandria Eng. J., 61: 5083-5095.
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  5. Amin, R., Ş. Yüzbası and S. Nazir, 2022. Efficient numerical scheme for the solution of HIV infection CD4+ T-cells using haar wavelet technique. Comput. Model. Eng. Sci., 131: 639-653.
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  6. Amin, R., N. Patanarapeelert, M.A. Barkat, I. Mahariq and T. Sitthiwirattham, 2022. Two-dimensional haar wavelet method for numerical solution of delay partial differential equations. J. Funct. Spaces, Vol. 2022. 10.1155/2022/7519002.
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  7. Amin, R., K. Shah, N. Mlaiki, Ş. Yüzbaşı, T. Abdeljawad and A. Hussain, 2022. Existence and numerical analysis using haar wavelet for fourth-order multi-term fractional differential equations. Comput. Appl. Math., Vol. 41. 10.1007/s40314-022-02041-8.
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  8. Amin, R., K. Shah, H. Ahmad, A.H. Ganie, A.H. Abdel-Aty and T. Botmart, 2022. Haar wavelet method for solution of variable order linear fractional integro-differential equations. AIMS Math., 7: 5431-5443.
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  9. Amin, R., H. Alrabaiah, I. Mahariq and A. Zeb, 2022. Theoretical and computational results for mixed type volterra-fredholm fractional integral equations. Fractals, Vol. 30. 10.1142/S0218348X22400357.
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  10. Alrabaiah, H., I. Ahmad, R. Amin and K. Shah, 2022. A numerical method for fractional variable order pantograph differential equations based on Haar wavelet. Eng. Comput., 38: 2655-2668.
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  11. Xuan, Y., R. Amin, F. Zaman, Z. Khan, Imad Ullah and S. Nazir, 2021. Second-order delay differential equations to deal the experimentation of internet of industrial things via haar wavelet approach. Wireless Commun. Mobile Comput., Vol. 2021. 10.1155/2021/5551497.
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  12. Wu, H., R. Amin, A. Khan, S. Nazir and S. Ahmad, 2021. Solution of the systems of delay integral equations in heterogeneous data communication through haar wavelet collocation approach. Complexity, Vol. 2021. 10.1155/2021/5805433.
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  13. Hafeez, M.B., R. Amin, K.S. Nisar, W. Jamshed, A.H. Abdel-Aty and M.M. Khashan, 2021. Heat transfer enhancement through nanofluids with applications in automobile radiator. Case Stud. Therm. Eng., Vol. 27. 10.1016/j.csite.2021.101192.
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  14. Amin, R., Ş. Yüzbaşı and M. Syam, 2021. A computational algorithm for solution of population models for single and interacting species. Int. J. Appl. Comput. Math., Vol. 7. 10.1007/s40819-021-01119-x.
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  15. Amin, R., K. Shah, Q.M. Al-Mdallal, I. Khan and M. Asif, 2021. Efficient numerical algorithm for the solution of eight order boundary value problems by haar wavelet method. Int. J. Appl. Comput. Math., Vol. 7. 10.1007/s40819-021-00975-x.
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  16. Amin, R., K. Shah, M. Asif, I. Khan and F. Ullah, 2021. An efficient algorithm for numerical solution of fractional integro-differential equations via Haar wavelet. J. Comput. Appl. Math. Vol. 381. 10.1016/j.cam.2020.113028.
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  17. Amin, R., K. Shah, M. Asif and I. Khan, 2021. A computational algorithm for the numerical solution of fractional order delay differential equations. Appl. Math. Comput., Vol. 402. 10.1016/j.amc.2020.125863.
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  18. Amin, R., I. Mahariq, K. Shah, M. Awais and F. Elsayed, 2021. Numerical solution of the second order linear and nonlinear integro-differential equations using Haar wavelet method. Arab J. Basic Appl. Sci., 28: 12-20.
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  19. Amin, R., H. Ahmad, K. Shah, M.B. Hafeez and W. Sumelka, 2021. Theoretical and computational analysis of nonlinear fractional integro-differential equations via collocation method. Chaos Solitons Fractals, Vol. 151. 10.1016/j.chaos.2021.111252.
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  20. Amin, R., A. Ahmadian, N.A. Alreshidi, L. Gao and M. Salimi, 2021. Existence and computational results to Volterra–Fredholm integro-differential equations involving delay term. Comput. Appl. Math., Vol. 40. 10.1007/s40314-021-01643-y.
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  21. Ahmad, I., R. Amin, T. Abdeljawad and K. Shah, 2021. A numerical method for fractional pantograph delay integro-differential equations on haar wavelet. Int. J. Appl. Comput. Math., Vol. 7. 10.1007/s40819-021-00963-1.
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  22. Shah, K., Z.A. Khan, A. Ali, R. Amin, H. Khan and A. Khan, 2020. Haar wavelet collocation approach for the solution of fractional order COVID-19 model using caputo derivative. Alexandria Eng. J., 59: 3221-3231.
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  23. Amin, R., K. Shah, M. Asif and I. Khan, 2020. Efficient numerical technique for solution of delay volterra-fredholm integral equations using haar wavelet. Heliyon, Vol. 6. 10.1016/j.heliyon.2020.e05108.
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  24. Amin, R., K. Shah, I. Khan, M. Asif, K.M. Abualnaja, E.E. Mahmoud and A.H. Abdel-Aty, 2020. A powerful numerical technique for treating twelfth-order boundary value problems. Open Phys., 18: 1048-1062.
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  25. Aziz, I. and R. Amin, 2016. Numerical solution of a class of delay differential and delay partial differential equations via Haar wavelet. Appl. Math. Modell., 40: 10286-10299.
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