Dimension conversion and scaling of disordered protein chains
To extract protein dimension and energetics information from single-molecule fluorescence resonance energy transfer spectroscopy (smFRET) data, it is essential to establish the relationship between the distributions of the radius of gyration ( R g ) and the end-to-end (donor-to-acceptor) distance (...
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Veröffentlicht in: | Molecular bioSystems 2016-08, Vol.12 (9), p.2932-294 |
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Zusammenfassung: | To extract protein dimension and energetics information from single-molecule fluorescence resonance energy transfer spectroscopy (smFRET) data, it is essential to establish the relationship between the distributions of the radius of gyration (
R
g
) and the end-to-end (donor-to-acceptor) distance (
R
ee
). Here, we performed a coarse-grained molecular dynamics simulation to obtain a conformational ensemble of denatured proteins and intrinsically disordered proteins. For any disordered chain with fixed length, there is an excellent linear correlation between the average values of
R
g
and
R
ee
under various solvent conditions, but the relationship deviates from the prediction of a Gaussian chain. A modified conversion formula was proposed to analyze smFRET data. The formula reduces the discrepancy between the results obtained from FRET and small-angle X-ray scattering (SAXS). The scaling law in a coil-globule transition process was examined where a significant finite-size effect was revealed,
i.e.
, the scaling exponent may exceed the theoretical critical boundary [1/3, 3/5] and the prefactor changes notably during the transition. The Sanchez chain model was also tested and it was shown that the mean-field approximation works well for expanded chains.
To extract protein dimension and energetics information from single-molecule fluorescence resonance energy transfer spectroscopy (smFRET) data, it is essential to establish the relationship between the distributions of the radius of gyration (
R
g
) and the end-to-end (donor-to-acceptor) distance (
R
ee
). |
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ISSN: | 1742-206X 1742-2051 |
DOI: | 10.1039/c6mb00415f |