The cardiovascular promotion of college taekwondo based on fractional differential equation

[1] Miral, M., Mevaloo, S. F., Bridge, C., et al. (2022). Anthropometric characteristics of elite male taekwondo players based on weight categories. Journal of Science in Sport and Exercise, 4(1), 91-97. Search in Google Scholar

[2] Lian, H. (2021). Role of artificial intelligence algorithm for taekwondo teaching effect evaluation model. Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology, (2), 40. Search in Google Scholar

[3] Cui, X. and Envelope, R. (2022). Application of intelligent edge computing technology for video surveillance in human movement recognition and taekwondo training. Alexandria Engineering Journal, 61( 4), 2899-2908. Search in Google Scholar

[4] Derhab, M. and Imakhlaf, M. S. (2021). Existence of minimal and maximal solutions for a fractional differential equation on the half-line with nonlocal initial condition and without condition at infinity. Panamerican mathematical journal, (2), 31. Search in Google Scholar

[5] Yuji, and 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

[6] Sene, N. (2020). Mittag-leffler input stability of fractional differential equations and its applications. Discrete and Continuous Dynamical Systems-S, 13(3), 867-880. Search in Google Scholar

[7] Dincel, A. T. and Polat, S. (2022). Fourth kind chebyshev wavelet method for the solution of multi-term variable order fractional differential equations. Engineering computations: International journal for computer-aided engineering and software, (4), 39. Search in Google Scholar

[8] Jin, T., Ding, H., Li, B., et al. (2021). Valuation of interest rate ceiling and floor based on the uncertain fractional differential equation in caputo sense. Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology, (3), 40. Search in Google Scholar

[9] Henderson, J. (2022). Nontrivial solutions for a nonlinear katugampola fractional differential equation satisfying dirichlet boundary conditions. Communications on applied nonlinear analysis, (1), 29. Search in Google Scholar

[10] Almalahi, M. A. and Panchal, S. K. (2021). E_α-ulam-hyers stability result for ψ-hilfer nonlocal fractional differential equation. An interdisciplinary journal of discontinuity, nonlinearity, and complexity, (2), 10. Search in Google Scholar