- Review
 
                              Droplets sliding down a partially wetted surface are a ubiquitous phenomenon in nature and everyday life. Despite its apparent simplicity, it hinders complex intricacies for theoretical and numerical descriptions matching the experimental observations, even for the simplest case of a drop sliding down a homogeneous surface. A key aspect to be considered is the distribution of contact angles along the droplet perimeter, which can be challenging to include in the theoretical/numerical analysis. The scenario can become more complex when considering geometrically or chemically patterned surfaces or complex fluids. Indeed, these aspects can provide strategies to passively control the droplet motion in terms of velocity or direction. This review gathers the state of the art of experimental, numerical, and theoretical research about droplets made of Newtonian and non-Newtonian fluids sliding down homogeneous, chemically heterogeneous, or geometrically patterned surfaces.
31 October 2025


![Onset of sliding. (a) Advancing (θA) and receding (θR) contact angles defined from the shape of a drop lying on a surface inclined by the sliding angle, as, the smallest inclination angle necessary to observe sliding. (b) Planar view of a liquid drop having a parallel-sided contact line. The dashed line represents the same contact line after a displacement of the drop equal to dx. (c) Time evolution of the lateral adhesion force experienced by a drop of ionic liquid (volume~1.5 μL) on a fluorinated silicon wafer [32]. Reprinted with permission from Ref. [32]. 2017 Springer Nature.](/_ipx/b_%23fff&f_webp&q_100&fit_outside&s_470x317/https://mdpi-res.com/liquids/liquids-05-00029/article_deploy/html/images/liquids-05-00029-g001-550.jpg)


