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On the stability of gas bubbles in liquid-gas solutions

Paul S. Epstein, +1 more
- 01 Nov 1950 - 
- Vol. 18, Iss: 11, pp 1505-1509
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TLDR
In this article, approximate solutions for the rate of solution by diffusion of a gas bubble in an undersaturated liquid-gas solution are presented, with the neglect of the translational motion of the bubble.
Abstract: 
With the neglect of the translational motion of the bubble, approximate solutions may be found for the rate of solution by diffusion of a gas bubble in an undersaturated liquid‐gas solution; approximate solutions are also presented for the rate of growth of a bubble in an oversaturated liquid‐gas solution. The effect of surface tension on the diffusion process is also considered.

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Downloaded 02 Apr 2006 to 131.215.240.9. Redistribution subject to AIP license or copyright, see http://jcp.aip.org/jcp/copyright.jsp
Downloaded 02 Apr 2006 to 131.215.240.9. Redistribution subject to AIP license or copyright, see http://jcp.aip.org/jcp/copyright.jsp
Downloaded 02 Apr 2006 to 131.215.240.9. Redistribution subject to AIP license or copyright, see http://jcp.aip.org/jcp/copyright.jsp
Downloaded 02 Apr 2006 to 131.215.240.9. Redistribution subject to AIP license or copyright, see http://jcp.aip.org/jcp/copyright.jsp
Citations
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Journal ArticleDOI

The interplay among gas, liquid and solid interactions determines the stability of surface nanobubbles.

Marco Tortora, +7 more
- 20 Nov 2020 - 
TL;DR: The Tan-An-Ohl model and the present results provide a comprehensive theoretical framework allowing the interpretation of recent unexplained experimental results, such as the stability of surface nanobubbles in degassed liquids, the very high gas concentration in the liquid surrounding nanobUBbles, and nanobubs instability in organic solvents with high gas solubility.
Journal ArticleDOI

Behavior of bubbles in glassmelts. II - Dissolution of a stationary bubble containing a diffusing and a nondiffusing gas

Michael C. Weinberg, +2 more
- 01 Jul 1980 - 
TL;DR: In this article, the effect of foreign non-using gas on the rate of shrinkage of an oxygen bubble in a soda-lime-silica melt was studied and the quasi-stationary approximation of the bubble radius with time was computed.
Journal ArticleDOI

Photoacoustic technique to measure temperature effects on microbubble viscoelastic properties

Jordan S. Lum, +3 more
- 14 Mar 2018 - 
TL;DR: The use of a photoacoustic technique to study the shell properties of individual microbubbles as a function of temperature shows a transient response in the viscoelastic properties, suggesting shell rupture and reformation during microbubble growth and subsequent dissolution.
Journal ArticleDOI

Effect of Disjoining Pressure on Surface Nanobubbles.

Vitaly B. Svetovoy, +4 more
- 07 Jun 2016 - 
TL;DR: Although the bubble shape slightly deviates from the classical one, it preserves a nearly spherical-cap shape and the disjoining pressure restricts the aspect ratio, which is expressed via the Young angle, and the maximal possible aspect ratio is derived.
Journal ArticleDOI

Nanobubbles and nanoparticles

Muidh Alheshibri, +3 more
- 01 Oct 2021 - 
TL;DR: A review of the current state of knowledge on systems involving both nanobubbles and nanoparticles can be found in this paper, where the authors examine the formation of nanoparticles from nanobbles, the nucleation of nanobbled from nanoparticles, and the interactions between nanobobbles and nanarticles.
References
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Journal ArticleDOI

The Dynamics of Cavitation Bubbles

Milton S. Plesset
- 01 Sep 1949 - 
TL;DR: In this paper, three regimes of liquid flow over a body are defined, namely: (a) noncavitating flow, (b) cavitating flow with a relatively small number of cavitation bubbles in the field of flow, and (c) caviting flow with one large cavity about the body.
Journal ArticleDOI

Introduction to the Mathematical Theory of the Conduction of Heat in Solids. 2nd ed. By H. S. Carslaw. Pp. xii + 268. 30s. net. 1921. (Macmillan.)

H. T. H. Piaggio
- 01 May 1922 - 
Book

Introduction to the mathematical theory of the conduction of heat in solids

H. S. Carslaw