[1] Ghosal, S., Fluid mechanics of electroosmotic flow and its effect on band broadening in capillary electrophoresis, Electrophoresis, 25 (2004) 214-228.
[2] Wang, X., Cheng, C., Wang, S., Liu, S., Electroosmotic pumps and their applications in microfluidic systems, Microfluidics and Nanofluidics, 6 (2009) 145.
[3] Bhattacharyya, S., Zheng, Z., Conlisk, A.T., Electro-osmotic flow in two-dimensional charged micro- and nanochannels, Journal of Fluid Mechanics, 540 (2005) 247-267.
[4] Wang, C.Y., Liu, Y.H., Chang, C.C., Analytical solution of electroosmotic flow in a semicircular microchannel, Physics of Fluids, 20 (2008) 063105.
[5] Chang, S.-H., Electroosmotic flow in a dissimilarly charged slit microchannel containing salt-free solution, European Journal of Mechanics - B/Fluids, 34 (2012) 85-90.
[6] Das, S., Chakraborty, S., Analytical solutions for velocity, temperature and concentration distribution in electroosmotic microchannel flows of a non-Newtonian bio-fluid, Analytica Chimica Acta, 559 (2006) 15-24.
[7] Chakraborty, S., Electroosmotically driven capillary transport of typical non-Newtonian biofluids in rectangular microchannels, Analytica Chimica Acta, 605 (2007) 175-184.
[8] Tan, Z., Qi, H., Jiang, X., Electroosmotic flow of Eyring fluid in slit microchannel with slip boundary condition, Applied Mathematics and Mechanics, 35 (2014) 689-696.
[9] Ferrás, L.L., Afonso, A.M., Alves, M.A., Nóbrega, J.M., Pinho, F.T., Analytical and numerical study of the electro-osmotic annular flow of viscoelastic fluids, Journal of Colloid and Interface Science, 420 (2014) 152-157.
[10] Tang, G.H., Li, X.F., He, Y.L., Tao, W.Q., Electroosmotic flow of non-Newtonian fluid in microchannels, Journal of Non-Newtonian Fluid Mechanics, 157 (2009) 133-137.
[11] Hu, Y., Werner, C., Li, D., Electrokinetic Transport through Rough Microchannels, Analytical Chemistry, 75 (2003) 5747-5758.
[12] Sadr, R., Yoda, M., Zheng, Z., Conlisk, A.T., An experimental study of electro-osmotic flow in rectangular microchannels, Journal of Fluid Mechanics, 506 (2004) 357-367.
[13] Hsieh, S.S., Lin, H.C., Lin, C.Y., Electroosmotic flow velocity measurements in a square microchannel, Colloid and Polymer Science, 284 (2006) 1275-1286.
[14] Kulish, V.V., Lage, J.L., Application of Fractional Calculus to Fluid Mechanics, Journal of Fluids Engineering, 124 (2002) 803-806.
[15] Tenreiro Machado, J.A., Silva, M.F., Barbosa, R.S., Jesus, I.S.R., Marcos, M.G., Galhano, A.F., Some Applications of Fractional Calculus in Engineering, Mathematical Problems in Engineering, 2010 (2010) 1-34.
[16] Debnath, L., Recent applications of fractional calculus to science and engineering, International Journal of Mathematics and Mathematical Sciences, 2003 (2003) 3413-3442.
[17] Caputo, M., Linear models of dissipation whose Q is almost frequency independent, Part II, Geophysical Journal of the Royal Astronomical Society, 13 (1967) 529-539.
[18] Caputo, M., Fabrizio, M., A new definition of fractional derivative without singular kernel, Progress in Fractional Differentiation and Applications, 1 (2015) 73-85.
[19] Losada, J., Nieto, J.J., Properties of a new fractional derivative without singular kernel, Progress in Fractional Differentiation and Applications, 1 (2015) 87-92.
[20] Alsaedi, A., Baleanu, D., Etemad, S., Rezapour, S., On Coupled Systems of Time-Fractional Differential Problems by Using a New Fractional Derivative, Journal of Function Spaces, 2016 (2016) 8.
[21] Baleanu, D., Agheli, B., Qurashi, M.M.A., Fractional advection differential equation within Caputo and Caputo–Fabrizio derivatives, Advances in Mechanical Engineering, 8(12) (2016) 1687814016683305.
[22] Chatterjee, A., Statistical origins of fractional derivatives in viscoelasticity, Journal of Sound and Vibration, 284 (2005) 1239-1245.
[23] Kawada, Y., Nagahama, H., Hara, H., Irreversible thermodynamic and viscoelastic model for power-law relaxation and attenuation of rocks, Tectonophysics, 427 (2006) 255-263.
[24] Shah, N.A., Khan, I., Heat transfer analysis in a second grade fluid over and oscillating vertical plate using fractional Caputo–Fabrizio derivatives, The European Physical Journal C, 76 (2016) 362.
[25] Khan, I., Shah, N.A., Mahsud, Y., Vieru, D., Heat transfer analysis in a Maxwell fluid over an oscillating vertical plate using fractional Caputo-Fabrizio derivatives, The European Physical Journal Plus, 132 (2017) 194.
[26] Zheng, L., Liu, Y., Zhang, X., Slip effects on MHD flow of a generalized Oldroyd-B fluid with fractional derivative, Nonlinear Analysis: Real World Applications, 13 (2012) 513-523.
[27] Fetecau, C., Mahmood, A., Fetecau, C., Vieru, D., Some exact solutions for the helical flow of a generalized Oldroyd-B fluid in a circular cylinder, Computers & Mathematics with Applications, 56 (2008) 3096-3108.
[28] Qi, H., Xu, M., Stokes’ first problem for a viscoelastic fluid with the generalized Oldroyd-B model, Acta Mechanica Sinica, 23 (2007) 463-469.
[29] Jiang, Y., Qi, H., Xu, H., Jiang, X., Transient electroosmotic slip flow of fractional Oldroyd-B fluids, Microfluidics and Nanofluidics, 21 (2017) 7.
[30] Wang, S., Zhao, M., Analytical solution of the transient electro-osmotic flow of a generalized fractional Maxwell fluid in a straight pipe with a circular cross-section. European Journal of Mechanics - B/Fluids, 54 (2015), 82–86.
[31] Guo, X., Qi, H., Analytical Solution of Electro-Osmotic Peristalsis of Fractional Jeffreys Fluid in a Micro-Channel, Micromachines (Basel), 8(12) (2017), 341.
[32] Wang, X., Qi, H., Yu, B., Xiong, Z., Xu, H., Analytical and numerical study of electroosmotic slip flows of fractional second grade fluids. Communications in Nonlinear Science and Numerical Simulation, 50 (2017) 77-87.
[33] Awan, A.U., Hisham, M.D., Raz, N., The effect of slip on electroosmotic flow of a second grade fluid between two plates with Caputo-Fabrizio time fractional derivatives. Canadian Journal of Physics, 50 (2018) doi: 10.1139/cjp-2018-0406.