2021
DOI: 10.26434/chemrxiv-2021-r1cmw
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Towards autonomous analysis of Chemical Exchange Saturation Transfer experiments using Deep Neural Networks

Abstract: Macromolecules often exchange between functional states on timescales that can be accessed with NMR spectroscopy and many NMR tools have been developed to characterise the kinetics and thermodynamics of the exchange processes, as well as the structure of the conformers that are involved. However, analysis of the NMR data that report on exchanging macromolecules often hinges on complex least-squares fitting procedures as well as human experience and intuition, which, in some cases, limits the widespread use of … Show more

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Cited by 2 publications
(2 citation statements)
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“…In a conventional 1D experiment it is well established that acquisition times should not extend beyond where signal persists. Sampling beyond this limit adds noise , where cest_baseline is the fitted baseline, followed by real Fourier transformation (Karunanithy et al, 2021). This is illustrated schematically in Figure 1a for a simulated profile generated for an exchanging system with parameters as indicated.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…In a conventional 1D experiment it is well established that acquisition times should not extend beyond where signal persists. Sampling beyond this limit adds noise , where cest_baseline is the fitted baseline, followed by real Fourier transformation (Karunanithy et al, 2021). This is illustrated schematically in Figure 1a for a simulated profile generated for an exchanging system with parameters as indicated.…”
Section: Resultsmentioning
confidence: 99%
“…For this sampling interval the time domain signal extends until the end of the acquisition period, as might be the case had the data being optimally recorded in the time domain to start with. Note that a real discrete Fourier transform of a CEST profile generated with frequency sampling of Dvrf = sw/N between each CEST point, where sw and N are the spectral width of the region sampled and the total number of sampled frequency points, respectively, produces a time domain signal with approximately N/2 non-redundant real and imaginary points (N/2+1 and (N+1)/2 for even and odd N, respectively, Figure S1) (Karunanithy et al, 2021). In what follows, we display time domain signals of only the nonredundant points, extending to N/(2sw) (even N) or (N-1)/(2sw) (odd N) in the time-domain.…”
Section: Resultsmentioning
confidence: 99%