Sedimentation velocity analysis of highly heterogeneous systems.
暂无分享,去创建一个
[1] Milton Abramowitz,et al. Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables , 1964 .
[2] K. V. van Holde,et al. Binding of the RNA polymerase I transcription complex to its promoter can modify positioning of downstream nucleosomes assembled in vitro. , 1993, The Journal of biological chemistry.
[3] P. Schuck. Sedimentation analysis of noninteracting and self-associating solutes using numerical solutions to the Lamm equation. , 1998, Biophysical journal.
[4] John Crank,et al. The Mathematics Of Diffusion , 1956 .
[5] B Demeler,et al. Determination of molecular parameters by fitting sedimentation data to finite-element solutions of the Lamm equation. , 1998, Biophysical journal.
[6] K. V. van Holde,et al. Boundary analysis of sedimentation‐velocity experiments with monodisperse and paucidisperse solutes , 1978 .
[7] J. Hansen,et al. Identification and interpretation of complexity in sedimentation velocity boundaries. , 1997, Biophysical journal.
[8] W. Cody,et al. Rational Chebyshev approximations for the error function , 1969 .
[9] J. Behlke,et al. Molecular parameters from sedimentation velocity experiments: whole boundary fitting using approximate and numerical solutions of Lamm equation. , 2000, Methods in enzymology.