The impact of liquid
drops on a rigid surface is central in cleaning,
cooling, and coating processes in both nature and industrial applications.
However, it is not clear how details of pores, roughness, and texture
on the solid surface influence the initial stages of the impact dynamics.
Here, we experimentally study drops impacting at low velocities onto
surfaces textured with asymmetric (tilted) ridges. We found that the
difference between impact velocity and the capillary speed on a solid
surface is a key factor of spreading asymmetry, where the capillary
speed is determined by the friction at a moving three-phase contact
line. The line-friction capillary number
Ca
f
= μ
f
V
0
/σ (where
μ
f
,
V
0
, and σ are
the line friction, impact velocity, and surface tension, respectively)
is defined as a measure of the importance of the topology of surface
textures for the dynamics of droplet impact. We show that when
Ca
f
≪ 1, the droplet impact is asymmetric;
the contact line speed in the direction against the inclination of
the ridges is set by line friction, whereas in the direction with
inclination, the contact line is pinned at acute corners of the ridges.
When
Ca
f
≫ 1, the geometric details
of nonsmooth surfaces play little role.