In recent years, fractional calculus has been widely used in the research of abnormal diffusion, viscoelastic model,
and soft materials [20]. Compared with the integer calculus, fractional calculus can more concisely and accurately
describe the physical process with historical memory and spatial correlation [25]. The germination of fractional
calculus can be traced back to L’ Hospital’s letter to Leibniz in 1695. After a series of work of many researchers
including Fourier, Abel, Liouville, Caputo [26], the embryonic form of fractional calculus come out. Nowadays,
fractional calculus has developed into a systematic branch of mathematics and it is widely used in various fields
[27]. Feng et al. [28] used time-distributed Caputo fractional model to study the rotating electro-osmotic slip flow of
generalized Maxwell fluids in a periodic electric field. Cao et al.
