[1] Fetecau, C., Athar, M., and Fetecau, C. Unsteady flow of a generalized Maxwell fluid with fractional derivative due to a constantly accelerating plate. Computers and Mathematics with Applications, 57, 596–603 (2009)
[2] Vieru, D. and Fetecau, C. Flow of a viscoelastic fluid with the fractional Maxwell model between two side walls perpendicular to a plate. Applied Mathematics and Computation, 200, 459–464 (2008)

[3] Vieru, D., Akhtar, W., and Fetecau, C. Starting solutions for the oscillating motion of a Maxwell fluid in cylindrical domains. Meccanica, 42, 573–583 (2008)

[4] Fetecau, C. and Fetecau, C. A new exact solution for the flow of a Maxwell fluid past an infinite plate. International Journal of Non-Linear Mechanics, 38, 423–427 (2007)

[5] Ali, N., Hayat, T., and Asghar, S. Peristaltic flow of a Maxwell fluid in a channel with compliant walls. Chaos, Solitons & Fractals, 39, 407–416 (2009)
[6] Hayat, T. and Abbas, Z. Channel flow of a Maxwell fluid with chemical reaction. Z. Angew. Math. Phys., 9, 124–144 (2008)

[7] Hayat, T., Abbas, Z., and Sajid, M. Series solution for the upper-convected Maxwell fluid over a porous stretching plate. Physics Letters A, 358, 396–403 (2006)

[8] Abbas, Z., Sajid, M., and Hayat, T. MHD boundary-layer flow of an upper-convected Maxwell fluid in a porous channel. Theoretical and computational Fluid Dynamics, 20, 229–238 (2006)

[9] Hayat, T., Nadeem, S., and Asghar, S. Periodic unidirectional flows of a viscoelastic fluid with the fractional Maxwell model. Applied Mathematics and Computation, 151, 153–161 (2004)

[10] Jamil, M. and Fetecau, C. Helical flows of Maxwell fluid between coaxial cylinders with given shear stresses on the boundary. Nonlinear Analysis: Real World Applications, 11, 4302–4311 (2010)

[11] Tan, W. C., Peng, W. X., and Xu, M. Y. A note on unsteady flows of a viscoelastic fluid with the fractional Maxwell model between two parallel plates. International Journal of Non-Linear Mechanics, 38, 645–650 (2003)

[12] Tan, W. C. and Xu, M. Y. Plane surface suddenly set in motion in a viscoelastic fluid with fractional Maxwell model. Acta Mechanica Sinica, 18, 342–349 (2002)

[13] Wang, S. W. and Tan, W. C. Stability analysis of double-diffusive convection of Maxwell fluid in a porous medium heated from below. Physics Letters A, 372, 3046–3050 (2008)

[14] Wang, Y. and Hayat, T. Fluctuating flow of a Maxwell fluid past a porous plate with variable suction. Nonlinear Analysis: Real World Applications, 9, 1269–1282 (2008)

[15] Rao, I. J. and Rajagopal, K. R. On a new interpretation of the classical Maxwell model. Mechanics Research Communications, 34, 509–514 (2007)

[16] Jia, J. H., Shen, X. Y., and Hua, H. X. Viscoelastic behavior analysis and application of the fractional derivative Maxwell model. Journal of Vibration and Control, 13, 385–401 (2007)

[17] Khaled, A. R. A. and Vafai, K. The effect of the slip condition on Stokes and Couette flows due to an oscillating wall: exact solutions. International Journal of Non-Linear Mechanics, 39, 795–809 (2004)

[18] Erdogan, M. E. A note on an unsteady flow of a viscous fluid due to an oscillating plane wall. International Journal of Non-Linear Mechanics, 35, 1–6 (2000)