Reid, W.T., Riccati Differential Equations, Academic Press, New York, 1972.
 Dehghan, M., Taleei, A., A compact split-step finite difference method for solving the nonlinear Schrödinger equations with constant and variable coefficients, Computer Physics Communications, 181, 2010, 43–51.
 Mukherjee, S., Roy, B., Solution of Riccati equation with variable co-efficient by differential transform method, International Journal of Nonlinear Science, 14(2), 2012, 251–256.
 Wang, K.J. et al., The transient analysis for zero-input response of fractal RC circuit based on local fractional derivative, Alexandria Engineering Journal, 2020, https://doi.org/10.1016/j.aej.2020.08.024.
 Goswami, A., Singh, J., Kumar, D., et al., An efficient analytical approach for fractional equal width equations describing hydro-magnetic waves in cold plasma, Physica A, 524, 2019, 563-575.
 Kumar, D., Singh, J., Baleanu, D., On the analysis of vibration equation involving a fractional derivative with Mittag-Leffler law, Mathematical Methods in the Applied Sciences, 43(1), 2019, 443-457.
 Wang, K.J., On a High-pass filter described by local fractional derivative, Fractals, 2020, 28(3), 2050031.
 Wang, K.J., Sun, H.C., Cui, Q.C., The fractional Sallen-Key filter described by local fractional derivative, IEEE Access, 8, 2020, 166377-166383.
 Wang, K.J., et al., A a-order R-L high-pass filter modeled by local fractional derivative, Alexandria Engineering Journal, 59(5), 2020, 3244-3248.
 He, J.H., A fractal variational theory for one-dimensional compressible flow in a microgravity space, Fractals, 28(2), 2020, 2050024.
 He, J.H., Ain, Q.T., New promises and future challenges of fractal calculus: from two-scale thermodynamics to fractal variational principle, Thermal Science, 24(2A), 2020, 659-681.
 He, J.H., Variational Principle for the Generalized KdV-Burgers Equation with Fractal Derivatives for Shallow Water Waves, Journal of Applied and Computational Mechanics, 6(4), 2020, 735-740.
 Wang, K.L., Wang, K.J., He, C.H., Physical insight of local fractional calculus and its application to fractional KdV-Burgers-Kuramoto equation, Fractals, 27(7), 2019, 1950122.
 Wang, K.L., Wang, K.J., A Modification of the Reduced Differential Transform Method for Fractional Calculus, Thermal Science, 22(4), 2018, 1871-1875.
 He, J.H., A tutorial review on fractal spacetime and fractional calculus, International Journal of Theoretical Physics, 53(11), 2014, 3698-3718.
 He, J.H., Fractal calculus and its geometrical explanation, Results in Physics, 10, 2018, 272–276.
 He, J.H., Li, Z.-B., Converting Fractional Differential Equations into Partial Differential Equations, Thermal Science, 16(2), 2012, 331-334.
 Ain, Q.T., He, J.H., On two-scale dimension and its applications, Thermal Science, 23(3B), 2019, 1707-1712.
 He, J.H., Ji, F.Y., Two-scale mathematics and fractional calculus for thermodynamics, Thermal Science, 23(4), 2019, 2131-2133.
 He, C.H., Shen, Y., Ji, F.Y., He, J.H., Taylor series solution for fractal Bratu-type equation arising in electrospinning process, Fractals, 28(1), 2020, 2050011.
 He, J.H., Taylor series solution for a third order boundary value problem arising in architectural engineering, Ain Shams Engineering Journal, 2020, https://doi.org/10.1016/j.asej.2020.01.016.
 He, J.H., A simple approach to one-dimensional convection-diffusion equation and its fractional modification for E reaction arising in rotating disk electrodes, Journal of Electroanalytical Chemistry, 2019, 854, 113565.