“…Here, it is assumed that the radius of a volatile liquid droplet R 1 is 1.0 mm, the number of bubbles q is 3.0 × 10 8 , and S = 5.45 × 10 –4 . The parameters of p 1 * and A are given as a function of temperature. , These calculation results indicate that there is a stable solution of the equilibrium bubble radius at 313.15 and 318.15 K, but no stable solution exists at 323.15 K. It should be noted that the saturation vapor pressure of dichloromethane at 313.15 K is approximately 1 atm, which suggests that even if the saturation vapor pressure of a volatile liquid is higher than 1 atm, that is, p 1 * > 1, noncondensable gas bubbles still have a stable equilibrium radius in a closed system. Furthermore, it is also determined that if p 20 * increases from 1.0 to 1.5, that is, if the total number of moles of a noncondensable gas in the system increases, a stable equilibrium radius appears at a lower temperature.…”