Computer Art Design Model Based on Nonlinear Fractional Differential Equations

[1] Ilhan, E., & Kıymaz, İ. O. A generalization of truncated M-fractional derivative and applications to fractional differential equations. Applied Mathematics and Nonlinear Sciences.,2020; 5(1):171-188 Search in Google Scholar

[2] Touchent, K. A., Hammouch, Z., & Mekkaoui, T. A modified invariant subspace method for solving partial differential equations with non-singular kernel fractional derivatives. Applied Mathematics and Nonlinear Sciences., 2020;5(2):35-48 Search in Google Scholar

[3] Albosaily, S., Mohammed, W. W., Hamza, A. E., El-Morshedy, M., & Ahmad, H. The exact solutions of the stochastic fractional-space Allen–Cahn equation. Open Physics.,2022; 20(1):23-29 Search in Google Scholar

[4] Modanli, M., Abdulazeez, S. T., & Husien, A. M. A residual power series method for solving pseudo hyperbolic partial differential equations with nonlocal conditions. Numerical Methods for Partial Differential Equations.,2021; 37(3):2235-2243 Search in Google Scholar

[5] Zahed, A., Hamani, S., & Henderson, J. Boundary value problems for Caputo-Hadamard fractional differential inclusions with Integral Conditions. Moroccan Journal of Pure and Applied Analysis.,2020; 6(1):62-75 Search in Google Scholar

[6] Subashini, R., Jothimani, K., Nisar, K. S., & Ravichandran, C. New results on nonlocal functional integro-differential equations via Hilfer fractional derivative. Alexandria Engineering Journal.,2020; 59(5):2891-2899 Search in Google Scholar

[7] Rezazadeh, H., Korkmaz, A., Achab, A. E., Adel, W., & Bekir, A. New travelling wave solution-based new Riccati Equation for solving KdV and modified KdV Equations. Applied Mathematics and Nonlinear Sciences., 2021;6(1):447-458 Search in Google Scholar

[8] Ma, L. On the kinetics of Hadamard-type fractional differential systems. Fractional Calculus and Applied Analysis.,2020; 23(2):553-570 Search in Google Scholar