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We consider the Navier-Stokes system with Oseen and rotational termsdescribing the stationary flow of a viscous incompressible fluid around a rigidbody moving at a constant velocity and rotating at a constant angular velocity.In a previous paper, we prove a representation formula for weak solutions ofthe system. Here the representation formula is used to get an asymptoticexpansion of respectively velocity and its gradient, and to establish pointwisedecay estimates of remainder terms. Our results are based on a fundamentalsolution proposed by Guenther and Thomann J. Math. Fluid Mech., 8 (2006),77-98. We thus present a different approach to this result, besides the one,given by Kyed J. Math. Soc. Japan, 66 (2014), 1-16.

Leading terms of velocity and its gradient of the stationary rotational viscous incompressible flows with nonzero velocity at infinity