1989
DOI: 10.1016/0079-6565(89)80003-2
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Orientation of the rotational diffusion principal axis system determined by nuclear relaxation data

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Cited by 24 publications
(20 citation statements)
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“…It should be noted that in this analysis only the independence of the internal and molecular motions is assumed. Anisotropy in molecular tumbling can be readily incorporated into the RR calculations using analysis in terms of symmetrical or asymmetrical ellipsoids of rotational diffusion (Dolle and Bluhm, 1989).…”
Section: Relaxation Analysis Via the (Sf S2n) (S/s~) And 2 2 2 ( Smentioning
confidence: 99%
“…It should be noted that in this analysis only the independence of the internal and molecular motions is assumed. Anisotropy in molecular tumbling can be readily incorporated into the RR calculations using analysis in terms of symmetrical or asymmetrical ellipsoids of rotational diffusion (Dolle and Bluhm, 1989).…”
Section: Relaxation Analysis Via the (Sf S2n) (S/s~) And 2 2 2 ( Smentioning
confidence: 99%
“…In the case of the HMG1 A-domain, the ratio of the principal components of the moment of inertia tensor (2.5: 2.0:1.0) indicates that the symmetry of the protein is nearly axial. For lower symmetry, the principal axis system of the rotational diffusion tensor can be shifted from the moment of inertia axis system, especially for small molecules, due to interactions with solvent molecules (Dolle & Bluhm, 1989). However, the major axis of the rotational diffusion system coincides with that of the moment of inertia if the symmetry is axial or higher (Huntress, 1965).…”
Section: '5mentioning
confidence: 99%
“…The determined η values are given in Table . Owing to the symmetry, the molecules of 1 reorient in isotropic solutions as symmetrical tops. , The values of the appropriate rotational diffusion parameters: D ∥ = 3.0(3) × 10 9 s –1 and D ⊥ = 8.6(8) × 10 9 s –1 have been calculated using the measured T 1 and η data for protonated carbons, the DFT optimized molecular geometry, and the computer program described elsewhere . During the analysis of the relaxation data the theoretically calculated equilibrium C–H bond lengths have been multiplied by a factor of 1.03 to compensate for the effect of molecular vibrations. The determined rotational diffusion coefficients and molecular geometry allowed us to calculate the contributions to the overall relaxation of C-9 carbon coming from the dipolar interactions , with protons, T 1,DD ( 13 C···H) = 165 s, from the dipolar interactions with bromine isotopes, T 1,DD ( 13 C– 79 Br) = 271 s and T 1,DD ( 13 C– 81 Br) = 234 s, and from the contribution from the relaxation mechanism caused by the magnetic shielding anisotropy, ,, T 1,SA ( 13 C-9) = 408 s. The last contribution has been estimated using the theoretically calculated Δσ( 13 C-9) = 39.2 ppm value.…”
Section: Resultsmentioning
confidence: 99%