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Part of the book series: Nato Advanced Study Institutes Series ((NSSB,volume 23))

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Abstract

As it is well known, self-beating spectroscopy has largely superceded classical techniques such as free diffusion for the determination of the diffusion coefficient of macromolecules in solution. Indeed with classical techniques one obtains the value for the diffusion coefficient from the time evolution of concentration gradients associated with a non stationary mass flow generated under precise geometrical boundary conditions1. In a free diffusion experiment for example one prepares the sample in such a way that a sharp discontinuity in the concentration is initially built across a horizontal plane (the so called “meniscus”). A mass flow then occurs spontaneously across the boundary and persists until the concentration becomes homogeneous throughout the entire volume. Sharp menisci difficult to prepare however and the evolution of the concentration gradient can be easily upset by even the slightest amount of convective motion.

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References

  1. L J Gosting, in Advances in Protein Chemistry, vol. XI, (Academic Press, New York, 1956).

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  2. S R de Groot and P Mazur, Non Equilibrium Thermodynamics, (North-Holland, Amsterdam, 1962).

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  3. H J V Tyrrell, Diffusion and Heat Flow in Liquids, (Butterworth, London, 1961).

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  4. J A Bierlein, J Chem Phys. 23, 10, 1955.

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  5. M Giglio and A Vendramini, Phys Rev Lett. 34, 561, 1975.

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  6. The measurements have been performed in our laboratory by M Corti. See also the contribution of M Corti and V Degiorgio in this volume.

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© 1977 Springer Science+Business Media New York

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Giglio, M., Vendramini, A. (1977). Thermodiffusion in Macromolecular Solutions. In: Cummins, H.Z., Pike, E.R. (eds) Photon Correlation Spectroscopy and Velocimetry. Nato Advanced Study Institutes Series, vol 23. Springer, Boston, MA. https://doi.org/10.1007/978-1-4757-1668-9_20

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  • DOI: https://doi.org/10.1007/978-1-4757-1668-9_20

  • Publisher Name: Springer, Boston, MA

  • Print ISBN: 978-1-4757-1670-2

  • Online ISBN: 978-1-4757-1668-9

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