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We present the steady-state solution of the kinetic equation for the size and composition distribution of an ensemble of aqueous organic droplets, evolving via nucleation and concomitant chemical aging. The partial differential equation of second order for the temporal evolution of this distribution can be reduced to the canonical form of the multidimensional Fokker-Planck equation, which can be solved analytically by using the method of complete separation of variables. Its solution for the steady-state process provides the stationary d
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