In this figure, soil moisture content is plotted in abscissa and loss of soil moisture in ordinate. In the very wet soil condition (i.e. 𝜃 ≥ 𝜃𝑓𝑐), drainage is dominant, and the loss function (L(𝜃)) follows power law. This portion is termed as gravity drainage of the soil moisture. Thus, it basically falls in the energy limited regime. In the intermittent wetting condition (𝜃𝑤 < 𝜃 < 𝜃𝑓𝑐), contribution from the drainage reduces and evapotranspiration starts dominating in the loss function. Abundant supply of radiation limits the evaporation efficiency, rather than the water supply. Thus, evaporation can occur at its maximum rate. This condition is referred as ‘Stage - I’ evapotranspiration (ET-I). In the transitional regime (𝜃𝑤 < 𝜃 < 𝜃∗), loss function is again dominated by the evapotranspiration, and limited by the soil moisture content. In this phase soil moisture decreases with increasing ET and it is termed as Stage – II evapotranspiration (ET-II).
In the transitional soil moisture (SM) regime, loss function is dominated by the evapotranspiration (ET) and limited by the soil moisture content. In this phase soil moisture decreases with increasing ET and it is termed as Stage – II evapotranspiration (ET-II). Towards the wet regime, the SM level is high and ET rate is much higher and latent heat flux (LHF) dominates over sensible heat flux (SHF) (𝐿𝐻𝐹 ≫ 𝑆𝐻𝐹). It produced high evaporative fraction (EF), possibly greater than 0.8 and Bowen ratio (Br) also close to 0. Such characteristic portioning of energy causes little change of soil temperature and consequently no air temperature change. At the lower end of transitional regime, SM is very low so that a great deficiency of available water is created for evaporation to happen. So, by the virtue of energy portioning, maximum proportion of energy is spent to produce SHF (𝑆𝐻𝐹 ≫ 𝐿𝐻𝐹) that causes raise in soil temperature and consequently the air temperature. Hence, this shows that in this regime, SM and near surface air temperature is strongly (negatively) coupled. Therefore, if SM dry-down happens in the transitional regime soil temperature trends to increase and consequently the near surface air temperature.
The spatial rainfall distribution in the Indian Summer Monsoon (ISM) domain is primarily determined by orographic barriers and their orientation. The Western Ghats (for example), situated along the west coast of India is a prominent escarpment that act as orographic barrier. Incoming moisture from the Arabian Sea leads to some of the highest global rainfall rates on the windward side of the escarpment. High degree of association between topographic parameters (elevation, hillslope, and relief) and rainfall distribution and their impact on vegetation along the orogen is observed. The rainfall gradients significantly influence tree heights: higher canopies cluster around rainfall peaks. The forced orographic lifting at these elevations is sufficient to create rainfall maxima and is often the cause of flooding. It is observed that rainfall peaks generally correlate with high topographic relief, but this relation varies in magnitude along the strike. This topographic-rainfall coupling is also apparent in the locations of landslides.