Abstrakt
Principal component analysis (PCA) has proved to be a powerful technique for processing NMR data. It is particularly useful in signal quantitation where it often provides better results compared to a direct integration of individual signals.
In the present work, we recapitulate the principles and theoretical framework underlying PCA-based quantitation with a special focus on T-1 relaxometry. We show that under commonly encountered conditions, this approach can provide up to similar to 4-fold improvement in scatter of points in magnetization build-up curves compared to direct integration.
Best practices to optimize the PCA performance in measuring the total magnetization are discussed, including minimization of the number of signal-related principal components and a proper selection of FT parameters and data quantitation intervals. For signals consisting of distinct relaxation components, formulas are provided for resolving the components relaxation and illustrated on a real-data example.
In addition to the problem of quantitation, the use of PCA in denoising of partially relaxed spectra is discussed in connection with such applications as line shape analysis and monitoring relaxation of individual spectral components. (C) 2021 Elsevier Inc. All rights reserved.