Thermodynamics and kinetics of binary nucleation in ideal-gas mixtures
Nikolay V. Alekseechkin

TL;DR
This paper extends the theory of droplet nucleation to binary mixtures, deriving new equations for droplet evolution, thermodynamics, and equilibrium vapor pressure, with numerical examples demonstrating nonisothermal and enrichment effects.
Contribution
It introduces a macroscopic kinetic approach to binary droplet nucleation, generalizes the Kelvin equation, and links thermodynamics with kinetic equations in the (V,x,T) space.
Findings
Existence of nonisothermal and enrichment effects in binary nucleation.
Derived droplet motion equations in (V,x,T) space.
Numerical calculations for o-xylene-m-xylene system.
Abstract
The nonisothermal single-component theory of droplet nucleation (Alekseechkin, 2014) is extended to binary case; the droplet volume V, composition x, and temperature T are the variables of the theory. An approach based on macroscopic kinetics (in contrast to the standard microscopic model of nucleation operating with the probabilities of monomer attachment and detachment) is developed for the droplet evolution and results in the derived droplet motion equations in the space (V,x,T) - equations for V_dot, x_dot, and T_dot. The work W(V,x,T) of the droplet formation is calculated; it is obtained in the vicinity of the saddle point as a quadratic form with diagonal matrix. Also the problem of generalizing the single-component Kelvin equation for the equilibrium vapor pressure to binary case is solved; it is presented here as a problem of integrability of a Pfaffian equation. The equation…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
