[1] V.V. Au, N.H. Can, N.H. Tuan, T.T. Binh, Regularization of a backward problem for a Lotka-Volterra competition system, Computers & Mathematics with Applications, 78(3) 2019, 765-785.
[2] V.V. Au, J. Hossein, H. Zakia, & N.H. Huy, On a final value problem for a nonlinear fractional pseudo-parabolic equation. Electronic Research Archive, 29(1) 2021, 1709-1734.
[3] S. Banihashemi, H. Jafari, A. Babaei, A stable collocation approach to solve a neutral delay stochastic differential equation of fractional order, Journal of Computational and Applied Mathematics, 403 2022,113845.
[4] N.H. Can, N.H. Luc, D. Baleanu, Y. Zhou, L.D. Long, Inverse source problem for time fractional diffusion equation with Mittag-Leffler kernel, Advances in Difference Equations, 2020(1) 2020, 1-18.
[5] R.M. Ganji, H. Jafari, D. Baleanu, A new approach for solving multi variable orders differential equations with Mittag-Leffler kernel, Chaos Solitons Fractals, 130 2020, 109405.
[6] H. Jafari, N. Kadkhoda, D. Baleanu, Lie group theory for nonlinear fractional K(m,n) type equation with variable coefficients, Methods of mathematical modelling and computation for complex systems, 207-227.
[7] H. Jafari, S. Seifi, Solving a system of nonlinear fractional partial differential equations using homotopy analysis method, Communications in Nonlinear Science and Numerical Simulation, 14(5) 2009, 1962-1969.
[8] H. Jafari, S.A. Yousefi, M.A. Firoozjaee, S. Momani, C.M. Khalique, Application of Legendre wavelets for solving fractional differential equations, Computers and Mathematics with Applications, 62(3) 2011, 1038-1045.
[9] A.A. Kilbas, M. Saigo, R.K. Saxena, Generalized Mittag-Leffler function and generalized fractional calculus operators, Integral Transforms and Special Functions 15(1) 2004, 31-49.
[10] N.H. Luc, H. Jafari, P. Kumam, & N.H. Tuan, On an initial value problem for time fractional pseudoparabolic equation with Caputo derivative, Mathematical Methods in the Applied Sciences, 2021.
[11] N.D. Phuong, L.D. Long, A.T. Nguyen, D. Baleanu, Regularization of the Inverse Problem for Time Fractional Pseudo-parabolic Equation with Non-local in Time Conditions , Acta Mathematica Sinica, English Series, 2022, 1-21.
[12] N. Singh, K. Kumar, P. Goswami, H. Jafari, Analytical method to solve the local fractional vehicular traffic flow model, Mathematics Methods in the Applied Science, 45(7) 2022, 3983-4001.
[13] N.V. Thinh, N.H. Tuan, T.T Binh, V.A. Khoa, On an inverse problem in the parabolic equation arising from groundwater pollution problem, The European Physical Journal Plus, Boundary Value Problems, 2015, 1-23.
[14] N.H. Tuan, T.T. Binh, N.D. Minh, T.T. Nghia, An improved regularization method for initial inverse problem in 2-D heat equation , Applied Mathematical Modelling, 39(2) 2015, 425-437.
[15] N.H. Tuan, L.D. Long, N.V Thinh, Regularized solution of an inverse source problem for a time fractional diffusion equation, Applied Mathematical Modelling, 40(19-20) 2016, 8244-8264.
[16] N.H. Tuan, N.A. Tuan, & N.H. Can, Existence and continuity results for Kirchhoff parabolic equation with Caputo-Fabrizio operator, Chaos, Solitons & Fractals, 167 2023, 113028.
[17] N.H. Tuan, Y. Zhou, L.D. Long, N.H. Can, Identifying inverse source for fractional diffusion equation with Reimann-Liouville derivetive, Computational and Applied Mathematics, 2020, 39-75.
[18] N.H. Tuan, T. Caraballo, On initial and terminal value problems for fractional nonclassical diffusion equations, Proceedings of the American Mathematical Society, 149(1) 2021, 143-161.
[19] H.Y. Zong, X.T. Xiong, X. Xue, A fractional Landweber method for solving backward time-fractional diffusion problem, Computers and Mathematics with Applications, 78(1) 2019, 81-91.