The direct formation of drops at
the edge of a spinning disc is
of fundamental interest. We use high-speed imaging to report here
on the process of release of drops from a perfectly wetted disc at
low inflow rates. A drop-detachment event begins by forming an incipient
bulge on the disc edge, which grows into a series of shapestriangle,
inverted U, pear, and finally a nearly spherical bulge connected to
the disc with an elongated neck. Neck pinching at the base of the
bulge releases a primary drop followed by several secondary drops.
The drop shape versus time plots show high variability under fixed
conditions, which disappears on a single curve for time scaled with
individual drop cycle time. The measurements at a different disc speed
show the same scaled time evolution, pointing to a universal drop
release process. The rapid stretching of the liquid thread as the
bulge moves away before pinch-off follows a parabolic relationship
with time but with only half the relative acceleration of a free object
released from the disc edge. The mean values of cycle time and necking
time follow a power-law decrease with disc speed. All of the drops
generated in a single event move with the speed of the disc. There
is no slip, which is not the case with the ligament mode of breakup.
The intervals of quiescence between the successive release of drops
from the entire disc follow the Poisson process.