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Fractional Differential Equations in the Model of Vocational Education and Teaching Practice Environment


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Gandhi, H. Invariance Analysis, Explicit Solution and Numerical Exact solution of Time Fractional Partial Differential Equation. Turkish Journal of Computer and Mathematics Education (TURCOMAT).,2021; 12(10):3689-3697 Search in Google Scholar

Kumar, H. Analytical Solution Of Time Fractional Nonlinear Schrodinger Equation By Homotopy Analysis Method. Turkish Journal of Computer and Mathematics Education (TURCOMAT).,2021; 12(10):3681-3688 Search in Google Scholar

Xu, D., Qiu, W., & Guo, J. A compact finite difference scheme for the fourth‐order time‐fractional integro‐differential equation with a weakly singular kernel. Numerical Methods for Partial Differential Equations.,2020; 36(2):439-458 Search in Google Scholar

Guo, J., Xu, D., & Qiu, W. A finite difference scheme for the nonlinear time‐fractional partial integro‐differential equation. Mathematical Methods in the Applied Sciences., 2020;43(6):3392-3412 Search in Google Scholar

Dhaneliya, S. K., & Sharma, M. FRACTIONAL CALCULUS APPROACH IN RLCCIRCUIT USING HYPERGEOMETRIC SERIES. Turkish Journal of Computer and Mathematics Education (TURCOMAT).,2020; 11(3):1459-1465 Search in Google Scholar

Veeresha, P., Prakasha, D. G., Baskonus, H. M., & Yel, G. An efficient analytical approach for fractional Lakshmanan‐Porsezian‐Daniel model. Mathematical Methods in the Applied Sciences.,2020; 43(7):4136-4155 Search in Google Scholar

Aga, O., & Laith, N. Existence of Positive Solutions of Boundary Value Problem For FractionalOrder Differential Equation. JOURNAL OF EDUCATION AND SCIENCE.,2020; 29(2):149-157 Search in Google Scholar

Sulaiman, T., Bulut, H. & Baskonus, H. On the exact solutions to some system of complex nonlinear models. Applied Mathematics and Nonlinear Sciences.,2021; 6(1): 29-42 Search in Google Scholar

de Assis, R., Pazim, R., Malavazi, M., Petry, P., de Assis, L. & Venturino, E. A Mathematical Model to describe the herd behaviour considering group defense. Applied Mathematics and Nonlinear Sciences.,2020; 5(1): 11-24 Search in Google Scholar

El-Sayed, A. A., Baleanu, D., & Agarwal, P. A novel Jacobi operational matrix for numerical solution of multi-term variable-order fractional differential equations. Journal of Taibah University for Science.,2020; 14(1):963-974 Search in Google Scholar

Bantaojai, T., & Borisut, P. Implicit Fractional Differential Equation with Nonlocal Fractional Integral Conditions. Thai Journal of Mathematics.,2021; 19(3):993-1003 Search in Google Scholar

Abdulkader, N. A., & Adnan, N. Study boundary problem with Integral condition for Fractional Differential Equations. JOURNAL OF EDUCATION AND SCIENCE., 2020;29(3):237-245 Search in Google Scholar

Huang, J., Cen, Z., Xu, A., & Liu, L. B. A posteriori error estimation for a singularly perturbed Volterra integro-differential equation. Numerical Algorithms.,2020; 83(2):549-563 Search in Google Scholar

Bhadane, P. R. Applications of Triple Laplace Transformation to Volterra Integro Partial Differential Equation. Turkish Journal of Computer and Mathematics Education (TURCOMAT)., 2021; 12(13):3089-3093 Search in Google Scholar

Ramadan, M. A., Moatimid, G. M., & Taha, M. H. One-step new iterative method for solving Bagley– Torvik fractional differential equation. Iranian Journal of Science and Technology, Transactions A: Science.,2019; 43(5):2493-2500 Search in Google Scholar

eISSN:
2444-8656
Language:
English
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Volume Open
Journal Subjects:
Life Sciences, other, Mathematics, Applied Mathematics, General Mathematics, Physics