et al., 2015) based on Eymet et al. (2009), with the latitudinally-varying cloud model of Haus
et al. (2014, 2015). An additional heating rate is prescribed, representing the large-scale heating
from the dynamics. In this study, we focus on the first 10 km and the large-scale heating will
come mainly from the anabatic/katabatic slope flows. No surface and sub-surface physics are
considered in this study.
2.3 Simulation settings
Lebonnois et al. (2018) showed with GCM modelling that the convective depth in the PBL
was impacted by the diurnal cycle of the surface wind, and was maximal in the steepest slope
of the equatorial topographic features. Therefore, we choose two locations at the surface with
two distinct elevations and slope environments at the Equator. Here, the incoming solar flux
is maximized in order to study the activity of the PBL where it is supposed to be the most
active. One of the locations is in the low plain, with an elevation of -320 m at 0˝longitude, and
the other is in the western part of Ovda Regio with an elevation of 1030 m at 80˝longitude.
The point in the plain will be hereinafter referred to as low plain, and the point in Ovda
Regio will be referred to as high terrain. The domain of the LES simulations is flat. Due
to computational constraints, simulations of an entire Venus day were not possible, and two
local times are considered in this study: noon and midnight. The surface is heat flux is set at
90 W m´2at noon and -1 W m´2at midnight for the two locations (Lebonnois et al., 2018).
This flux is constant in time during the simulations over the entire domain, there is no feedback
of the PBL turbulence on the sensible flux. For the two locations, the horizontal resolution
and timestep are set at 50 m and 0.4 s. However, the size of the surface area varies depending
on local time and location, 30ˆ30 km for the high terrain case at noon and 20ˆ20 km for the
rest. The vertical resolution and extent also depend on the location and local time, from 10 km
above the local surface with a mean resolution of 90 m for the High terrain case at noon to
5 km above the local surface, with a resolution of 60 m. The different horizontal domains size
were chosen to allow several connective cells in each horizontal direction, and were determined
by trial and error. The different vertical domains size were chosen to allow several kilometers
above the convective layer and were based on the Venus IPSL GCM results (Lebonnois et al.,
2018). To avoid the spurious reflection of gravity waves propagating upward on the top of the
model, a Rayleigh damping layer is applied over the last 500 m with a damping coefficient of
0.01 s´1. The heat capacity is set to a constant value over the whole domain of 1181 J K´1, a
reference value from the Venus International Reference Atmosphere (Seiff et al., 1985).
Fig 1 shows the initial profiles of the temperature, potential temperature, and the different
heating rates. The temperature is colder for the high terrain cases, and the diurnal cycle of the
temperature is below 3 K for the two location cases. At noon, a neutral layer corresponding
to the convective layer is visible below 2 km above the local surface for the low plain case, and
below 8 km above the local surface for the high terrain case. At midnight, there is no visible
neutral layer, meaning that the convective activity is weak. Regarding the heating rates, the
short wave heating is slightly greater for the low plain case, but the thermal cooling is slightly
stronger at midnight. However, there is a strong difference for the large-scale heating whereas
for the high terrain case it is positive up to 6 km above the local surface, with stronger values at
noon. While for the low plain case, the large-scale heating is negative in the first 1.5 km at noon
and 2 km at midnight, and then alternating between positive and negative values above. This
variability of the large-scale heating reflects the effect of the topography and the diurnal cycle of
the surface wind. This variability reflects on the total heating rate, alternating between negative
and positive values that will enforce the convective depth. The model is initialized with thermal
profiles, winds and radiative rates that reached GCM equilibrium, using hypotheses from the
subgrid-scale parametrization that will impact the equilibrium state of the region. With the
3