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Mathematics of band centrifugation: Concentration-independent sedimentation and diffusion in shallow density gradients

โœ Scribed by Merry M. Rubin; Aharon Katchalsky


Book ID
102760176
Publisher
Wiley (John Wiley & Sons)
Year
1966
Tongue
English
Weight
750 KB
Volume
4
Category
Article
ISSN
0006-3525

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โœฆ Synopsis


Integral expressions for concentration as a function of time and distance are derived from the continuity equation for centrifugation in a sector-shaped cell for a macromolecular solute initially contained in a finite upper layer and a solute of low molecular weight in the supporting liquid. Computer patterns based on the sedimentation and diffusion coefficients of sucrose and of spherical and randomly coiled model solutes illustrate: ( 1 ) the time course of redistribution of both banded and supporting solutes from initial uniform concentrations; (2) the influence of the initial concentration, width, and solute concentration of the upper band; and (3) the effect of restricted diffusion at the meniscus on subsequent band shape. A Gaussian approximation to band shape is derived and graphically tested. Rapid methods, not requiring computers, are o u b lined for the estimation of sedimentation and diffusion coefficients, where their concentration dependence is negligible, by band centrifugation. The theoretical resolution of mixtures attainable by this technique is compared with moving-boundary centrifugation, with the use of both integral (interferometric or absorption) and derivative (schlieren) optics.


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โœ Jerome Vinograd; Robert Bruner ๐Ÿ“‚ Article ๐Ÿ“… 1966 ๐Ÿ› Wiley (John Wiley & Sons) ๐ŸŒ English โš– 700 KB

The conditions for convection-free band sedimentation are analyzed in terms of the uegative density gradients associated with the leading edge of a band and the positive density gradients generated during the experiment. The amount of material necessary to perform a band-centrifugation experiment de