1995
DOI: 10.1021/bi00015a035
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Backbone Dynamics of trp Repressor Studied by 15N NMR Relaxation

Abstract: Backbone dynamics of trp repressor, a 25 kDa DNA binding protein, have been studied using 15N relaxation data measured by proton-detected two-dimensional 1H-15N NMR spectroscopy. 15N spin-lattice relaxation time (T1), spin-spin relaxation time (T2), and heteronuclear NOEs were determined for all visible backbone amide 15N nuclei. Monte Carlo simulations of the amplitudes of backbone motions led to the conclusion that a wobbling in a cone model with consideration of the anisotropic reorientation of the molecule… Show more

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Cited by 73 publications
(141 citation statements)
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“…As pointed out by Kay et al (1989), if the amplitude of internal motions is small (SE> 0.7; Xe << Xc; see also Zheng et al, 1995) the RN(Nz)/RN(Nx.y) ratio can be used to determine an initial estimate of Zc. The experimentally determined relaxation ratio has a mean value of 0.83 + 0.06 at 27 ~ and 0.65 + 0.05 at 5 ~ The average ~c over all backbone nitrogens determined from the RN(Nz)/RN(Nx,y) relaxation ratio is 1.2+0.4 ns at 27 ~ and 2.4+0.3 ns at 5 ~ The ~c at 27 ~ is reduced to 1.1 +0.2 ns by excluding residues 17, 19, and 20, for which the xc values fall outside one standard deviation of the mean for all residues.…”
Section: Molecular Rotational Correlation Timesmentioning
confidence: 99%
“…As pointed out by Kay et al (1989), if the amplitude of internal motions is small (SE> 0.7; Xe << Xc; see also Zheng et al, 1995) the RN(Nz)/RN(Nx.y) ratio can be used to determine an initial estimate of Zc. The experimentally determined relaxation ratio has a mean value of 0.83 + 0.06 at 27 ~ and 0.65 + 0.05 at 5 ~ The average ~c over all backbone nitrogens determined from the RN(Nz)/RN(Nx,y) relaxation ratio is 1.2+0.4 ns at 27 ~ and 2.4+0.3 ns at 5 ~ The ~c at 27 ~ is reduced to 1.1 +0.2 ns by excluding residues 17, 19, and 20, for which the xc values fall outside one standard deviation of the mean for all residues.…”
Section: Molecular Rotational Correlation Timesmentioning
confidence: 99%
“…Two approaches are usually employed, one based on the calculation of local diffusion coefficients D i , 72,73 and the other based on the direct fitting of the R 2 /R 1 ratios. 74,75 In the local D i approach, individual values of "local" tumbling times τ ci are obtained for each 15 N-1 H pair by fitting either the isotropic Lipari-Szabo function that also includes the part responsible for local motions, 72 or the R 2 /R 1 ratios. 73 For fast, small-amplitude internal motions R 2 /R 1 ratios to a good approximation depend only on the spectral densities for the global motion calculated as a Fourier transform of Equation 48.…”
Section: Rotational Diffusionmentioning
confidence: 99%
“…Overall rotational motion of the protein is characterized by one or more rotational correlation times, depending on the symmetry of the rotational diffusion tensor. [10][11][12] In contrast, the spectral density mapping approach directly determines values of the power spectral density function at the eigenfrequencies of the spin system but does not directly separate internal and overall dynamical properties of the molecule.…”
Section: Introductionmentioning
confidence: 99%