2006
DOI: 10.1002/cmr.a.20064
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A simple analytical model to describe dynamic magic‐angle spinning experiments

Abstract: A simple analytical method based on the memory-function approach and the Anderson-Weiss theory is presented for studying in a uniform way the spin dynamics in several NMR experiments performed under the conditions of magic-angle spinning (MAS). A series of 1 H MAS spectra of adamantane serve as an example for a sample with homogeneous line broadening. A good agreement between experimental and calculated integral spinning sideband intensities for a spinning frequency ranging from 5 to 33 kHz is obtained using a… Show more

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Cited by 22 publications
(17 citation statements)
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“…where τ s is a correlation time due to slower isotropic molecular motions originating from the diffusion between bilayers with different orientations of their principal symmetry axis, and the cosine terms are the contribution from MAS of the sample, rotating at ω R /2π cycles per second, 26 typically in the kHz frequency range. We expect a two step model behavior 27 of the correlation function g(τ) as illustrated in Figure 1 and described as follows.…”
Section: Auto-correlation Functionmentioning
confidence: 99%
“…where τ s is a correlation time due to slower isotropic molecular motions originating from the diffusion between bilayers with different orientations of their principal symmetry axis, and the cosine terms are the contribution from MAS of the sample, rotating at ω R /2π cycles per second, 26 typically in the kHz frequency range. We expect a two step model behavior 27 of the correlation function g(τ) as illustrated in Figure 1 and described as follows.…”
Section: Auto-correlation Functionmentioning
confidence: 99%
“…The broadening of these lines is likely due to the fact that the reorientation of the DLPS phosphate group is on the same time scale as the magic-angle spinning (τ C ≈ 1 ms). 18,19 Altogether, the 13 C and 31 P MAS NMR measurements show that the coassembly of DMPS and DLPS molecules with α-synuclein into amyloid proto-fibrils decreases the rate and the anisotropy of their reorientation (see illustration in Figure 4).…”
mentioning
confidence: 91%
“… DIPSHIFT curves as a function of dynamic rate on NMR timescale. The lines are model fits assuming diffusive anisotropic motions under the Anderson‐Weiss approximation from UiO‐66 data at various temperatures (see the Supporting Information). The curves correspond to estimated correlation times ( τ c ) of ms or the rigid limit (dark blue), approximately 350 μs (light blue), approximately 5 μs (yellow), and the fast limit below one microsecond (red).…”
Section: Figurementioning
confidence: 99%