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A simple formulation of dynamic magic-angle spinning NMR derived from relaxation and Floquet theories
Jérôme Hirschinger

A simple formulation of dynamic magic-angle spinning NMR derived from relaxation and Floquet theories

Author / Organization:
Science & Mathematics Published 2025 Verification Pending

Overview & Synopsis

A simple method proposed in an insightful paper by A. J. Vega [J. Magn. Reson. 65 (1985) 252-267] is applied for calculating the effects of chemical exchange on magic-angle spinning (MAS) NMR spectra in the case of a two-site rotational jump motion. This approach which only requires two basic expressions of T2 for the limiting cases of fast and slow exchange is compared with exact numerical calculations for arbitrary rates of motion and spinning frequencies. This comparison justifies the application of relaxation theory (RT) to calculate fast-exchange lineshapes but the slow-exchange T2 time constant originally derived by A. Schmidt and S. Vega [J. Chem. Phys. 87 (1987) 6895-6907] using Floquet-perturbation theory (FPT) fails to account for the differences in the spinning sideband linewidths. In this paper, the complete FPT (cFPT) expression of the MAS spectrum is shown to account for all details of differential sideband broadening observed in the slow-exchange regime. Moreover, the RT and cFPT solutions give insight into the effects of molecular dynamics on the MAS spectra and decrease dramatically the computation time. The calculation procedure using the RT and cFPT formulas yield lineshape simulations that are in very good agreement with exact numerical results except in the intermediate-exchange regime when the sideband linewidths become comparable with or larger than the MAS rate. This is a minor drawback in practice as fast relaxation then makes quantitative measurements difficult.

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Document Information

Document Title A simple formulation of dynamic magic-angle spinning NMR derived from relaxation and Floquet theories
Author / Organization Jérôme Hirschinger
Subject & Discipline Multidisciplinary Academic Open Research
Categories Science & Mathematics
Publication Year 2025
License / Rights Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website HAL Open Science (hal.science)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-193860
Original Source Link Visit Source Page on hal.science »