Publication Abstracts
Dishon et al. 1966
Dishon, M., G.H. Weiss, and D.A. Yphantis, 1966: Numerical solutions of the Lamm equation. II. Equilibrium sedimentation. Biopolymers, 4, no. 4, 457-468, doi:10.1002/bip.1966.360040407.
The Lamm equation has been solved numerically for conditions corresponding to equilibrium runs for a nonlinear concentration dependence of the form s/s0 = (1 + kc)-1. It is shown that the approach to equilibrium is very close to being exponential (in time) as in the case k = 0. We also compare results for the nonlinear case given above with results obtained for linear c-dependence of the form s/s0 = 1 - kc. For relatively high speeds the time required to attain equilibrium may be greatly underestimated by use of the latter approximation. Finally, we present analytic approximations for the concentration distribution at equilibrium and as a function of time.
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BibTeX Citation
@article{di07200b, author={Dishon, M. and Weiss, G. H. and Yphantis, D. A.}, title={Numerical solutions of the Lamm equation. II. Equilibrium sedimentation}, year={1966}, journal={Biopolymers}, volume={4}, number={4}, pages={457--468}, doi={10.1002/bip.1966.360040407}, }
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RIS Citation
TY - JOUR ID - di07200b AU - Dishon, M. AU - Weiss, G. H. AU - Yphantis, D. A. PY - 1966 TI - Numerical solutions of the Lamm equation. II. Equilibrium sedimentation JA - Biopolymers JO - Biopolymers VL - 4 IS - 4 SP - 457 EP - 468 DO - 10.1002/bip.1966.360040407 ER -
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