Angélil Raymond, Diemand Jürg, Tanaka Kyoko K, Tanaka Hidekazu
Institute for Computational Science, University of Zurich, 8057 Zurich, Switzerland.
Institute of Low Temperature Science, Hokkaido University, Sapporo 060-0819, Japan.
Phys Rev E Stat Nonlin Soft Matter Phys. 2014 Dec;90(6):063301. doi: 10.1103/PhysRevE.90.063301. Epub 2014 Dec 1.
We analyze the properties of naturally formed nanobubbles in Lennard-Jones molecular dynamics simulations of liquid-to-vapor nucleation in the boiling and the cavitation regimes. The large computational volumes provide a realistic environment at unchanging average temperature and liquid pressure, which allows us to accurately measure properties of bubbles from their inception as stable, critically sized bubbles, to their continued growth into the constant speed regime. Bubble gas densities are up to 50% lower than the equilibrium vapor densities at the liquid temperature, yet quite close to the gas equilibrium density at the lower gas temperatures measured in the simulations: The latent heat of transformation results in bubble gas temperatures up to 25% below those of the surrounding bulk liquid. In the case of rapid bubble growth-typical for the cavitation regime-compression of the liquid outside the bubble leads to local temperature increases of up to 5%, likely significant enough to alter the surface tension as well as the local viscosity. The liquid-vapor bubble interface is thinner than expected from planar coexistence simulations by up to 50%. Bubbles near the critical size are extremely nonspherical, yet they quickly become spherical as they grow. The Rayleigh-Plesset description of bubble-growth gives good agreement in the cavitation regime.
我们在沸腾和空化区域的液-气成核的 Lennard-Jones 分子动力学模拟中分析了自然形成的纳米气泡的特性。大的计算体积在平均温度和液体压力不变的情况下提供了一个现实的环境,这使我们能够准确测量气泡从最初作为稳定的临界尺寸气泡形成,到其持续生长进入匀速阶段的特性。气泡气体密度比液体温度下的平衡蒸汽密度低多达 50%,但非常接近模拟中测量的较低气体温度下的气体平衡密度:相变潜热导致气泡气体温度比周围主体液体的温度低多达 25%。在快速气泡生长的情况下——这是空化区域的典型情况——气泡外部液体的压缩导致局部温度升高高达 5%,这可能足以显著改变表面张力以及局部粘度。液-气气泡界面比平面共存模拟预期的薄多达 50%。接近临界尺寸的气泡极其非球形,但随着它们的生长会迅速变成球形。气泡生长的瑞利-普莱斯方程在空化区域给出了很好的一致性。