Oxygen absorption into water and waste water is an important process taking
place with both natural and technical means, and a tool for a theoretical
determination of the oxygen transfer coefficient, K-L, is desirable.
The objective of this investigation was to study the environment at and nea
r the liquid side of a gas-liquid interface in order to present a model for
a theoretical determination of K-L. The gas was pure oxygen and the liquid
s were clean tap water and various concentrations of two types of tenside s
olutions. Various sized hemispherical oxygen bubbles were impressed by vari
ous liquid how velocities while measuring the liquid how velocity and the f
ilm thickness using a Laser Doppler Anemometer (LDA). The LDA was also used
to determine K-L Furthermore, the surface tension and the bulk kinematic v
iscosity for various liquids were measured.
For clean tap water it was Found that the Two Film Theory by Lewis and Whit
mann [(1924) Industrial and Engineering Chemistry, 16(12), 1215-1220] had t
o be modified, and that K-L can be calculated from a correspondingly modifi
ed version of an equation presented by Dobbins [(1956) Biological Treatment
of Sewage and Industrial Wastes, Section 2, eds B. J. McCabe and W. W. Eck
enfelder Jr, pp. 141-148. Reinhold publishing Corp., New York]. The calcula
tion is based on a theoretical determination of the liquid film thickness w
ith respect to normal Row which is also presented in this paper.
For tenside solutions it was found that ICL is a function of the relative f
low velocity (nu(r)) (K-L increases with increasing nu(r) until a certain l
imit), the bubble size (K-L decreases with increasing bubble size), and the
surface tension (K-L decreases with decreasing surface tension) but not th
e kinematic viscosity of the bulk, However, it was not possible to present
a thorough calculation model.
A more detailed description of the investigation is given in Pedersen [(199
8) A study of liquid film, liquid motion, and oxygen absorption from hemisp
herical air/oxygen bubbles. Ph.D. thesis, Brunel University, London]. (C) 2
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