Parameterizations of SSA flux contain two major dependencies: (i) On the size of the sea spray droplets quantified with a size distribution (or shape factor); and (ii) On forcing variable(s) determining the flux magnitude (or scale factor). Whitecap fraction is a suitable forcing factor because whitecaps are the most direct expression of breaking waves producing sea spray. Whitecap fraction W is typically modeled as a function of wind speed U. However, field measurements do not constrain well the SSA flux predicted using the relationship W(U) alone. Other variables, beside wind, affect the formation of whitecaps and SSA flux. Satellite remote sensing observations of W can help to introduce additional variables in parameterizations of SSA flux. This, in turn, will allow global, long-term monitoring of SSA flux and processes associated with it.
We use satellite W retrievals to develop parameterizations in the form W(U, other factors). As such, these parameterizations capture not only the trend with the wind speed but also the spread of whitecap values due to natural variability and with this the variations in magnitude of the SSA flux.
We used two yearlong data sets for 2014 and 2013 as training and verification data. We consider data in different regions of the ocean, including the Tropics, the Southern Ocean, and the Gulfstream. These choices capture wide range of conditions from, respectively, moderate Trade winds to high winds over long fetches to strong atmospheric stability variations. Parameterizations were developed with two different fitting procedures: conventional multi-variable linear regression (LR) and neural network (NN). We did a sensitivity study for deep (4) vs. shallow (2) number of layers of the NN and the number of neurons in a layer (8, 16, 128). We have chosen and worked with a shallow NN with 128 neurons with an input layer having different forcing variables and an output layer giving predicted W. For each fitting case (LR or NN, training or verification), we summarized the results in a table of root-mean-square errors (RMSEs). We used the RMSEs to assess the utility and effectiveness of different W(U, other factors) parameterizations. We will describe the methodology and discuss the results of developed W(U, other factors) parameterization(s).
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