Linear Compression of an Adsorbed Monolayer of a Surfactant Solution
โ Scribed by Peter Petrov; Paul Joos
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 243 KB
- Volume
- 181
- Category
- Article
- ISSN
- 0021-9797
No coin nor oath required. For personal study only.
โฆ Synopsis
tinuously deformed surface. It is a purpose of this work to
The surface of a soluble monolayer (Brij-58 solutions) in equilibconsider this convection term and to analyze the experimenrium is compressed with a constant speed, and the surface tension tal data.
with time is measured. To analyze the experimental data the convective diffusion equation is integrated and thereafter approxi-THEORY mated. The agreement between theoretical predictions and experimental data was good, using Gibbs elasticity and diffusion relax-
The surface of a surfactant solution in equilibrium with ation time as adjustable parameters. From these data the elasticity the bulk is initially equal to V 0 . This surface is now comof the monolayer as a function of the effective time is obtained. For pressed with a constant linear speed dV/dt, and the variation a micellar system, the bulk region adjoining the surface becomes of the surface with time, t, is given by the expression oversaturated, after threshold micellization sets in. The Gibbs elasticity and the diffusion relaxation time resulting from experimental data are compared with those obtained from the adsorption iso-
therm. The agreement is poor. This is discussed by considering that the Gibbs elasticity and the diffusion relaxation time require second differentials of the equilibrium surface tension concentrawhere dV/dt is negative.
tion curve.
๐ SIMILAR VOLUMES
established for this surfactant. An example of such a sys-A theory is presented to describe the increase in the surface tem is sodium dodecyl sulfate ( SDS ) with a minor compressure of a mixed adsorbed monolayer under linear compresponent ( dodecanol ) . Experiments below and above the sion. This m
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Bioactive peptides of natural origin have, in general, short linear sequences, and are characterized by a large conformational flexibility. I t is very difficult to study their conformation in solution since they exist, almost invariably, as a complex mixture of numerous conformers, most of which ar
The theory of high-frequency waves has been used to calculate first and second-order asymptotic solutions for the propagation of non-linear waves in a cylindrical symmetric flow of an electron plasma. The behaviour of acceleration waves and weak shock waves has been analysed through these solutions