Sports Science Movement model based on fractional differential equation

[1] Zhang, Y., Tian, Y. (2021). A New Image Segmentation Method Based on Fractional-Varying-Order Differential. Journal of Beijing Institute of Technology, 30(3), 254-264. Search in Google Scholar

[2] Yuji, LIU. (2020). General Solutions of a Higher Order Impulsive Fractional Differential Equation Involving the Riemann-Liouville Fractional Derivatives. Journal of Mathematical Research with Applications, v.40, No.181(02), 33-57. Search in Google Scholar

[3] Alkhalissi, J., Emiroglu, I., Secer, A., et al. (2020). The generalized Gegenbauer-Humberts wavelet for solving fractional differential equations. Thermal Science, 24(Suppl. 1), 107-118. Search in Google Scholar

[4] Wang, C. (2021). Existence and Uniqueness Analysis for Fractional Differential Equations with Nonlocal Conditions. Journal of Beijing Institute of Technology, 30(3), 244-248. Search in Google Scholar

[5] Alkahtani, B. (2020). A new numerical scheme based on Newton polynomial with application to Fractional nonlinear differential equations - ScienceDirect. Alexandria Engineering Journal, 59( 4), 1893-1907. Search in Google Scholar

[6] Li, S., Huang, T., Xia, Y. (2020). Research on Application Value of Traditional Cultural Elements in Visual Design. World Scientific Research Journal, 6(3), 176-179. Search in Google Scholar

[7] Khan, R. A., Li, Y., Jarad, F. (2021). Exact analytical solutions of fractional order telegraph equations via triple Laplace transform. Discrete and Continuous Dynamical Systems - S, 14(7), 2387-2397. Search in Google Scholar

[8] Garkavenko, G., Uskova N. (2021). Spectral analysis of one class perturbed first order differential operators. Journal of Physics Conference Series, 1902(1), 012035. Search in Google Scholar

[9] Pindza, E., Owolabi, K. M. (2020). Numerical simulation of multidimensional nonlinear fractional Ginzburg-Landau equations. Discrete and Continuous Dynamical Systems - S, 13(3), 835-851. Search in Google Scholar

[10] Ravichandran, C., Jothimani, K., Baskonus, H. M., et al. (2020). Existence results of Hilfer integro-differential equations with fractional order[J]. Discrete and Continuous Dynamical Systems - S, 13(3), 911-923. Search in Google Scholar

[11] Wang, C. (2021). Existence and Uniqueness Analysis for Fractional Differential Equations with Nonlocal Conditions. Journal of Beijing Institute of Technology, 30(3), 244-248. Search in Google Scholar

[12] Aghdam, Y. E., Safdari, H., Azari, Y., et al. (2021). Numerical investigation of space fractional order diffusion equation by the Chebyshev collocation method of the fourth kind and compact finite difference scheme. Discrete and Continuous Dynamical Systems - S, 14(7), 2025-2039. Search in Google Scholar

[13] Ma, T., Luo, W., Zhang, Z., et al. (2020). Impulsive Synchronization of Fractional-Order Chaotic Systems With Actuator Saturation and Control Gain Error. IEEE Access, 8(99), 36113-36119. Search in Google Scholar

[14] Taaf, G., Ra, B., Ks. C., et al. (2020). Efficient sustainable algorithm for numerical solutions of systems of fractional order differential equations by Haar wavelet collocation method - ScienceDirect. Alexandria Engineering Journal, 59( 4), 2391-2400. Search in Google Scholar

[15] Habani, S., Seba, D., Benaissa, A. (2020). Existence Result for Impulsive Fractional Differential Equations via Weak Riemann Integrals. Communications on applied nonlinear analysis, 27(2), 27-44. Search in Google Scholar

[16] Sahin, E. (2020). Design of an optimized fractional high order differential feedback controller for load frequency control of a multi-area multi-source power system with nonlinearity. IEEE Access, PP(99), 1-1. Search in Google Scholar

[17] Berredjem, N., Maayah, B., & Arqub, O. A. (2022). A numerical method for solving conformable fractional integrodifferential systems of second-order, two-points periodic boundary conditions. Alexandria Engineering Journal, 61(7), 5699-5711. Search in Google Scholar

[18] Tuan, N. H. (2021). Existence and limit problem for fractional fourth order subdiffusion equation and Cahn-Hilliard equation. Discrete and Continuous Dynamical Systems - S, 14(12), 4551-4574. Search in Google Scholar

[19] Yu, C., Damberg, S., Liu Y. (2022). Exploring the drivers and consequences of the “awe” emotion in outdoor sports – a study using the latest partial least squares structural equation modeling technique and necessary condition analysis. International Journal of Sports Marketing and Sponsorship, 23(2), 278-294. Search in Google Scholar

[20] Hunter, Bennett J., Arnold K., et al. (2020). Are we really “screening” movement? The role of assessing movement quality in exercise settings. Journal of Sport and Health Science, v.9(06), 15-18. Search in Google Scholar