EGU26-19016, updated on 14 Mar 2026
https://doi.org/10.5194/egusphere-egu26-19016
EGU General Assembly 2026
© Author(s) 2026. This work is distributed under
the Creative Commons Attribution 4.0 License.
Oral | Thursday, 07 May, 09:35–09:45 (CEST)
 
Room M2
The path to simplification of cloud microphysics.
Pierre-Olivier Downey, Hauke Schmidt, and Bjorn Stevens
Pierre-Olivier Downey et al.
  • Max Planck Institute for Meteorology, Climate Physics, Germany (pierre-olivier.downey@mpimet.mpg.de)

    One of the main sources of uncertainty in climate modeling is microphysics. While Lagrangian approaches are promising, their computational cost is not yet suited to global climate simulations, leaving global simulations to bulk schemes. Starting from simple one-moment microphysics formulations that prognose only the specific mass of each hydrometeor 𝑞x, physically richer approaches like double- and higher-moment bulk schemes were introduced to narrow model–observation gaps, but they deliver mixed, metric-dependent gains over simpler one-moment schemes [1,2]. This mixed record suggests that the link between microphysical processes and other atmospheric processes remains poorly understood.

    Few studies have probed this link directly [3], and the intricacy of bulk schemes has hindered clear attribution of changes in climate statistics to specific microphysical processes. Here we aim to make microphysics more transparent by simplifying it to a Kessler-like three-category scheme. We thus collapse Lin’s six-category scheme [4] to three prognosed variables: vapor 𝑞v, condensates 𝑞ci (cloud water 𝑞c  + ice 𝑞i ), and precipitates 𝑞rgs  (rain 𝑞r + graupel 𝑞g + snow 𝑞s), where their precise category is defined by local thermodynamics (temperature 𝑇 and relative humidity RH) and updraft velocity 𝑤 (Fig. 1). Using a global 5-km atmosphere-only ICON simulation with a Lin-like microphysics scheme, we ask whether accurate mappings 𝑓x , 𝑓y exist such that

    Condensates: 𝑞x ≈ 𝑞x* = 𝑓x (𝑞ci , 𝑇, RH, 𝑤),  for x ∈ {c, i} ,

    Precipitates:   𝑞y ≈ 𝑞y* = 𝑓y (𝑞rgs , 𝑇, RH, 𝑤), for y ∈ {r, g, s} ,

where 𝑞x,y are the specific masses from our ICON simulation, and 𝑞*x,y  are the predicted specific masses from the partitioning functions 𝑓x,y , given 𝑞ci and 𝑞rgs (see Fig. 1). We construct histograms in the (𝑇, 𝑤, RH)-space and fit simple partition functions, like sigmoids, to build our partitioning functions.

    We present here results from this mapping, as well as an evaluation of its performance. We measure the R², and we compare global instantaneous outputs from our ICON simulation to the predictions provided by our partitioning functions, such as LWP and IWP comparisons.

 

Fig.1: Collapse state of microphysics and its link to the predicted partitioning.

 

[1] Seiki, Kodama, Noda, Satoh, J. Climate, 28, 2405–2419 (2015).

[2] Song, Sunny Lim, Weather and Climate Extremes, 37, 2212-0947 (2022).

[3] Proske, Ferrachat, Neubauer, Staab, Lohmann, Atmos. Chem. Phys., 22, 4737–4762 (2022).

[4] Lin, Farley, Orville, J. Appl. Meteorol. Climatol., 22, 1065–1092 (1983).

How to cite: Downey, P.-O., Schmidt, H., and Stevens, B.: The path to simplification of cloud microphysics., EGU General Assembly 2026, Vienna, Austria, 3–8 May 2026, EGU26-19016, https://doi.org/10.5194/egusphere-egu26-19016, 2026.