  While some works have investigated the particle trajectories and stagnation
points beneath solitary waves with constant vorticity, little is known about
the pressure beneath such waves. To address this gap, we investigate
numerically the pressure beneath solitary waves in flows with constant
vorticity. Through a conformal mapping that flats the physical domain, we
develop a numerical approach that allows to compute the pressure and the
velocity field in the fluid domain. Our experiments indicate that there exists
a threshold vorticity such that pressure anomalies and stagnation points occur
when the intensity of the vorticity is greater than this threshold. Above this
threshold the pressure on the bottom boundary has two points of local maxima
and there are three stagnation points in the flow, and below it the pressure
has one local maximum and there is no stagnation point.
