Abstract
The laminar flow of an incompressible Jeffrey fluid past an infinite wall is modeled and analyzed analytically considering slip effect. The suction velocity distribution consisting of a basic steady distribution with a super-imposed weak transversely varying distribution is assumed. The problem turns out to be three dimension because of variation of suction velocity in transverse direction on the wall. A series expansion technique is employed to obtain approximate solutions for velocity field, skin friction, and pressure. The effects of non-Newtonian Jeffrey fluid parameter $$\lambda _{1},$$ elastic parameter K, and slip parameter $$\gamma $$ on velocity field and skin friction are presented graphically. Strongly dependence of skin friction factor in the direction of main flow on slip parameter is noted.
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