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L.K. Yadav et.al. / IJOCTA, Vol.15, No.1, pp.35-49 (2025)


            [32] Liao, S. J. (1992). The proposed homotopy anal-  Equations from Manipal University Jaipur, Jaipur,
                ysis technique for the solution of nonlinear prob-  Rajasthan, India.  Currently, he is work- ing at
                lems (PhD thesis). Shanghai Jiao Tong Univer-  Vivekananda Global University, Jaipur as Assistant
                sity, Shanghai.                               Professor in the Department of Mathematics. His re-
            [33] Liao, S. J. (1992). An approximate solution tech-  search interest is in the area of Applied Mathematics
                nique not depending on small parameters: A    such as Numerical Solutions of Partial Differential
                special example. International Journal of Non-  Equations, Mathematical Modelling, Computational
                Linear Mechanics, 30(3), 371-380. https://do  aspects in Physics, Biology and Finance, etc.
                i.org/10.1016/0020-7462(94)00054-E               https://orcid.org/0000-0003-0896-5723
            [34] El-Sayed, S. M., & Kaya, D. (2005). Exact and
                numerical travelling wave solutions of Whitham-  Murli Manohar Gour has completed Ph.D. in Geo-
                Broer-Kaup equations. Applied Mathematics and  metric Function Theory and Special Function from
                Computation, 167, 1339-1349. https://doi.or   Manipal Univer- sity Jaipur, Jaipur, Rajasthan, In-
                g/10.1016/j.amc.2004.08.012                   dia. Currently, he is working at Vivekananda Global
            [35] Rafei, M., & Daniali, H. (2007). Application of  University, Jaipur as Assistant Professor in the De-
                the variational iteration method to the Whitham-  partment of Mathematics. His research interest is in
                Broer-Kaup equations. Computers & Mathemat-   the area of Applied Mathematics such as Geometric
                ics with Applications, 54, 1079-1085. https://do  Function Theory, Numerical Solutions of Fractional
                i.org/10.1016/j.camwa.2006.12.054             Differential Equations, Mathematical Modelling etc.
            [36] Nawaz, R., Kumam, P., Farid, S., Shutaywi,      https://orcid.org/0000-0003-2907-8226
                M., Shah, Z., & Deebani, W. (2020). Applica-
                tion of new iterative method to time-fractional
                                                              Vikash Kumar Meena is research scholar at
                Whitham-Broer-Kaup equations. Frontiers in
                                                              Vivekananda Global University, Jaipur, India. His re-
                Physics, 8, 1-10. https://doi.org/10.3389/    search interests include Mathematical Modelling and
                fphy.2020.00104                               Fractional Calculus.
            [37] Veeresha, P., Prakasha, D. G., Qurashi, M. A., &  https://orcid.org/0009-0004-6068-2733
                Baleanu, D. (2019). A reliable technique for frac-
                tional modified Boussinesq and approximate long
                                                              Ebenezer Bonyah is Professor in Department of In-
                wave equations. Advances in Difference Equa-
                                                              formation Technology Education, University of Educa-
                tions, 2019, 253-323. https://doi.org/10.118
                                                              tion Winneba (Kumasi Campus), Ghana. His research
                6/s13662-019-2185-2
                                                              interests include Mathematical biology, Mathematical
            [38] Yasmin, H. (2022). Numerical analysis of time-
                                                              Modelling and Fractional Calculus.
                fractional Whitham-Broer-Kaup equations with
                                                                 https://orcid.org/0000-0003-0808-4504
                exponential-decay kernel. Fractal and Fractional,
                6(3), 142. https://doi.org/10.3390/fractalf
                                                              Sunil Dutt Purohit obtained his M.Sc. (Gold Medal-
                ract6030142
                                                              ist) and Ph.D. degree from the faculty of science at Jai
            [39] Yadav, L. K., Agarwal, G., Gour, M. M., & Ku-
                                                              Narayan Vyas University, Jodhpur, India. He also had
                mari, M. (2023). Analytical approach to study
                                                              a Joiner and Senior Research Fellowship of Council
                weakly nonlocal fractional Schr¨odinger equation
                                                              of Scientific and Industrial Research (CSIR) and then
                via novel transform. International Journal of Dy-
                                                              worked in the Department of Mathematics and Sta-
                namics and Control, 12, 271-282. https://doi.
                                                              tistics, Jai Narayan Vyas University, Jodhpur. After
                org/10.1007/s40435-023-01246-x
                                                              that he joint as Assistant Professor and Head, Depart-
            [40] Maitama, S., & Zhao, W. (2019). New integral
                                                              ment of Basic Sciences, Maharana Pratap University
                transform: Shehu transform a generalization of
                                                              of Agriculture & Technology, Udaipur, India. Cur-
                Sumudu and Laplace transform for solving differ-
                                                              rently, he is Associate Professor of Mathematics, De-
                ential equations. International Journal of Anal-
                                                              partment of HEAS (Mathematics), Rajasthan Techni-
                ysis and Applications, 17(2), 167-190. https:
                                                              cal University, Kota. His research interest includes
                //doi.org/10.28924/2291-8639-17-2019-167
                                                              Special functions, Fractional Calculus, Integral trans-
                                                              forms, Basic Hypergeometric Series, Geometric Func-
                                                              tion Theory and Mathematical modeling. He has pub-
                                                              lished more than 250 research papers in international
            Lokesh Kumar Yadav has completed Ph.D. in         esteemed journals.
            Analytical Study of Fractional Order Differential    https://orcid.org/0000-0002-1098-5961

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