“…The energy budget of a hypersaline solution with an initial activity of β 1 , assuming thermal equilibrium (net heat storage within the water body ~0) and analogy between heat and water vapour transfer, may be expressed in the following form (e.g., Oroud, , ): where S is solar radiation (W m −2 ), α is total surface albedo, L ↓ is atmospheric radiation (W m −2 ), ε s is surface emissivity, σ is the Stefan–Boltzmann constant (5.667 × 10 −8 W m −2 K −4 ), ψ is the psychrometric constant (hPa K −1 ), f ( u ) is the wind function (W m −2 hPa −1 ), T s1 , T a , e s1 , e a , Q G1 , and β 1 are surface temperature, air temperature, saturation vapour pressure at temperature T s1 , ambient vapour pressure, heat flux across the lake bottom (W m −2 ), and the activity coefficient of the hypersaline solution.…”