[1] Abbas, S., Benchohra, M., Henderson, J., & Lazreg, J. E. (2017). Weak solutions for a coupled system of partial Pettis Hadamard fractional integral equations. Advances in the Theory of Nonlinear Analysis and its Application, 1(2), 136-146.
[2] Afshari, H., Roomi, V., & Nosrati, M. (2023). Existence and uniqueness for a fractional differential equation involving Atangana-Baleanu derivative by using a new contraction. Letters in Nonlinear Analysis and its Applications. 1 (2), 52-56.
[3] Ahmed, H. M., & Ragusa, M. A. (2022). Nonlocal controllability of Sobolev-type conformable fractional stochastic evolution Inclusions with Clarke subdifferential. Bulletin of the Malaysian Mathematical Sciences Society, 45(6), 3239-3253.
[4] Bao, N. T., Nane, E.,& Tuan, N. H. (2022). On a terminal value problem for stochastic spacetime fractional wave equations. Mathematical Methods in the Applied Sciences, 46(1), 1206-1226.
[5] Binh, T. T., Luc, N. H., O’Regan, D., & Can, N. H. (2019). On an initial inverse problem for a diffusion equation with a conformable derivative. Advances in Difference Equations, 2019(1).
[6] Caraballo, T., & Tuan, N. H. (2023). New results for convergence problem of fractional diffusion equations when order approach to 1 − . Differential and Integral Equations, 36(5/6).
[7] Cenesiz, Y., Kurt, A., & Nane, E. (2017). Stochastic solutions of conformable fractional Cauchy problems. Statistics & Probability Letters, 124, 126-131.
[8] Chung, W. S. (2015). Fractional Newton mechanics with conformable fractional derivative. Journal of Computational and Applied Mathematics, 290, 150-158.
[9] He, S., Sun, K., Mei, X., Yan, B., & Xu, S. (2017). Numerical analysis of a fractional-order chaotic system based on con- formable fractional-order derivative. The European Physical Journal Plus, 132(1).
[10] Hoang, T. N., Minh, H. N., & Phuong, N. D. (2023). On the nonlinear Volterra equation with conformable derivative. Advances in the Theory of Nonlinear Analysis and Its Application, 7(2), 292-302.
[11] Hristova, S., Benkerrouche, A., Souid, M. S., & Hakem, A. (2021). Boundary value problems of Hadamard fractional differential equations of variable order. Symmetry, 13(5), 896.
[12] Huy, N. D., & Nguyen, A. T. (2023). Blow-up solutions to the fractional solid fuel ignition model. Electronic Journal of Applied Mathematics, 1(1), 30-39. 
[13] Jafari, H., Salati, S., & Matinfar, M. (2025). A numerical scheme for a class of nonlinear multi-order fractional differential equations. Fractals, 33(06), 1-12. 
[14] Jafari, H., Tajadodi, H., & Gasimov, Y. S. (2025). Modern Computational methods for fractional differential equations. Chapman and Hall/CRC. 
[15] Jafari, H., Meddahi, M., Nguyen, V. T., & Gasimov, Y. S. (2025). Solutions of the hyperbolic fractional inclusions under weak assumptions in Banach spaces. Fractals. 
[16] Kadkhoda, N., & Jafari, H. (2019). An analytical approach to obtain exact solutions of some space-time conformable fractional differential equations. Advances in Difference Equations, 2019(1). 
[17] Karapinar, E., Binh, H. D., Luc, N. H., & Can, N. H. (2021). On continuity of the fractional derivative of the time-fractional semilinear pseudo-parabolic systems. Advances in Difference Equations, 2021(1). 
[18] Karapnar, E., Fulga, A., Rashid, M., Shahid, L., & Aydi, H. (2019). Large Contractions on Quasi-Metric Spaces with an Application to Nonlinear Fractional Differential Equations. Mathematics, 7(5), 444. 
[19] Khalil, R., Horani, M. A., Yousef, A., & Sababheh, M. (2014). A new definition of fractional derivative. Journal of Computational and Applied Mathematics, 264, 65-70. 
[20] Krim, S., Salim, A., & Benchohra, M. (2023). On implicit Caputo tempered fractional boundary value problems with delay. Letters in Nonlinear Analysis and its Applications 1 (1), 12–29. 
[21] Ma, L. (2013). Global existence and blow-up results for a classical semilinear parabolic equation. Chinese Annals of Mathematics, Series B, 34(4), 587-592.                    [22] Morales-Delgado, V., Gómez-Aguilar, J., Escobar-Jiménez, R., & Taneco-Hernández, M. (2018). Fractional conformable derivatives of Liouville-Caputo type with low-fractionality. Physica a Statistical Mechanics and Its Applications, 503, 424-438. 
[23] Nghia, B. D., Luc, N. H., Qin, X., & Wang, Y. (2023). On maximal solution to a degenerate parabolic equation involving in time fractional derivative. Electronic Journal of Applied Mathematics, 1(1), 62-80. 
[24] Nguyen, H. T., Van Tien, N., & Yang, C. (2022). On an initial boundary value problem for fractional pseudo-parabolic equation with conformable derivative. Mathematical Biosciences & Engineering, 19(11), 11232-11259.
[25] Nguyen, T. (2022). Note on the convergence of fractional conformable diffusion equation with linear source term. Results in Nonlinear Analysis, 5(3), 387-392.
[26] Owolabi, K. M., & Atangana, A. (2019). Numerical methods for fractional differentiation. In Springer series in computational mathematics.
[27] Pachpatte, D., & NiEto, J. (2022). Properties of Certain Volterra type ABC Fractional Integral Equations. Advances in the Theory of Nonlinear Analysis and Its Application, 6(3), 339-346. 
[28] Qiu, W., Feckan, M., ORegan, D., & Wang, J. (2021). Convergence Analysis for iterative learning control of conformable impulsive differential equations. Bulletin of the Iranian Mathematical Society, 48(1), 193-212.
[29] Salati, S., Jafari, H., & Matinfar, M. (2024). A numerical method for solving a class of variable-order differential equations using Hosoya polynomial of simple paths. Journal of Applied Mathematics and Computational Mechanics, 23(1), 97-108. 
[30] Thanh, H. V. T., Hung, N., & Phuong, N. D. (2022). Identifying inverse source for diffusion equation with conformable time derivative by Fractional Tikhonov method. Advances in the Theory of Nonlinear Analysis and Its Application, 6(4), 433-450.
[31] Tuan, N. H., Caraballo, T., & Thach, T. N. (2023). Continuity with respect to the Hurst parameter of solutions to stochastic evolution equations driven by H-valued fractional Brownian motion. Applied Mathematics Letters, 144, 108715.
[32] Tuan, N. H., Caraballo, T., & Thach, T. N. (2023). New results for stochastic fractional pseudo-parabolic equations with delays driven by fractional Brownian motion. Stochastic Processes and Their Applications, 161, 24-67.
[33] Tuan, N. H., Caraballo, T., & Thach, T. N. (2022). Stochastic fractional diffusion equations containing finite and infinite delays with multiplicative noise. Asymptotic Analysis, 133(1-2), 227-254.
[34] Tuan, N. H., Ngoc, T. B., Baleanu, D., & ORegan, D. (2020). On well-posedness of the sub-diffusion equation with conformable derivative model. Communications in Nonlinear Science and Numerical Simulation, 89, 105332.
[35] Tuan, N. H., Nguyen, A. T., & Can, N. H. (2023). Existence and continuity results for Kirchhoff parabolic equation with Caputo-Fabrizio operator. Chaos Solitons & Fractals, 167, 113028. 
[36] Tuan, N. H., Nguyen, V. T., O’regan, D., Can, N. H., & Nguyen, V. T. (2023). New results on continuity by order of derivative for conformable parabolic equations. Fractals, 31(04). 
[37] Tuan, N. H., Phuong, N. D., & Thach, T. N. (2022). New well-posedness results for stochastic delay Rayleigh-Stokes equations. Discrete and Continuous Dynamical Systems - B, 28(1), 347. 
[38] Tuan, N. H., Tri, V. V., Singh, J., & Thach, T. N. (2020). On a fractional Rayleigh-Stokes equation driven by fractional Brownian motion. Mathematical Methods in the Applied Sciences, 46(7), 7725-7740.
[39] Vo, A. V., Baleanu, D., Zhou, Y., & Can, N. H. (2021). On a problem for the nonlinear diffusion equation with conformable time derivative. Applicable Analysis, 101(17), 6255-6279.
[40] Wang, R., Can, N. H., Nguyen, A. T., & Tuan, N. H. (2022). Local and global existence of solutions to a time-fractional wave equation with an exponential growth. Communications in Nonlinear Science and Numerical Simulation, 118, 107050. 
[41] Wang, R., Caraballo, T., & Tuan, N. (2022). Asymptotic stability of evolution systems of probability measures for nonautonomous stochastic systems: Theoretical results and applications. Proceedings of the American Mathematical Society.
[42] Xiao, G., Wang, J., & ORegan, D. (2021). Existence and stability of solutions to neutral conformable stochastic functional differential equations. Qualitative Theory of Dynamical Systems, 21(1).
[43] Zhou, H., Yang, S., & Zhang, S. (2017). Conformable derivative approach to anomalous diffusion. Physica a Statistical Mechanics and Its Applications, 491, 1001-1013.
[44] Can, H. N., Nikan, O., Rasoulizadeh, M. N., Jafari, H., & Gasimov, Y. S. (2020). Numerical computation of the time nonlinear fractional generalized equal width model arising in shallow water channel. Thermal Science, 24 (Supplement 1), S49–S58.
[45] Kholbekov, J. A. (2023). Boundary value problem for a parabolic-hyperbolic equation loaded by the fractional order integral operator. Advanced Mathematical Models & Applications, 8(2), 271–283.
[46] Pourghanbar, S., Manafian, J., Ranjbar, M., Aliyeva, A., & Gasimov, Y. S. (2020). New analytical approaches for solving fractional-order differential equations with physical applications. Mathematical Methods in the Applied Sciences, 43(18), 10287–10304.
[47] Jafari, H., Meddahi, M., Nguyen, V. T., & Gasimov, Y. S. (2025). Solutions of the hyperbolic fractional inclusions under weak assumptions in Banach spaces. Fractals.