Literature DB >> 22481242

Sparse sampling methods in multidimensional NMR.

Mehdi Mobli1, Mark W Maciejewski, Adam D Schuyler, Alan S Stern, Jeffrey C Hoch.   

Abstract

Although the discrete Fourier transform played an enabling role in the development of modern NMR spectroscopy, it suffers from a well-known difficulty providing high-resolution spectra from short data records. In multidimensional NMR experiments, so-called indirect time dimensions are sampled parametrically, with each instance of evolution times along the indirect dimensions sampled via separate one-dimensional experiments. The time required to conduct multidimensional experiments is directly proportional to the number of indirect evolution times sampled. Despite remarkable advances in resolution with increasing magnetic field strength, multiple dimensions remain essential for resolving individual resonances in NMR spectra of biological macromolecues. Conventional Fourier-based methods of spectrum analysis limit the resolution that can be practically achieved in the indirect dimensions. Nonuniform or sparse data collection strategies, together with suitable non-Fourier methods of spectrum analysis, enable high-resolution multidimensional spectra to be obtained. Although some of these approaches were first employed in NMR more than two decades ago, it is only relatively recently that they have been widely adopted. Here we describe the current practice of sparse sampling methods and prospects for further development of the approach to improve resolution and sensitivity and shorten experiment time in multidimensional NMR. While sparse sampling is particularly promising for multidimensional NMR, the basic principles could apply to other forms of multidimensional spectroscopy.

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Year:  2012        PMID: 22481242      PMCID: PMC4229953          DOI: 10.1039/c2cp40174f

Source DB:  PubMed          Journal:  Phys Chem Chem Phys        ISSN: 1463-9076            Impact factor:   3.676


  31 in total

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4.  Spectral reconstruction methods in fast NMR: reduced dimensionality, random sampling and maximum entropy.

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5.  Randomization improves sparse sampling in multidimensional NMR.

Authors:  Jeffrey C Hoch; Mark W Maciejewski; Blagoje Filipovic
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6.  Theory and application of the maximum likelihood principle to NMR parameter estimation of multidimensional NMR data.

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7.  Application of nonlinear sampling schemes to COSY-type spectra.

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8.  Application of linear prediction and singular value decomposition (LPSVD) to determine NMR frequencies and intensities from the FID.

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9.  Poisson-gap sampling and forward maximum entropy reconstruction for enhancing the resolution and sensitivity of protein NMR data.

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Authors:  Mark W Maciejewski; Harry Z Qui; Iulian Rujan; Mehdi Mobli; Jeffrey C Hoch
Journal:  J Magn Reson       Date:  2009-04-16       Impact factor: 2.229

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  28 in total

1.  Performance tuning non-uniform sampling for sensitivity enhancement of signal-limited biological NMR.

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2.  Accurate scoring of non-uniform sampling schemes for quantitative NMR.

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3.  Importance of time-ordered non-uniform sampling of multi-dimensional NMR spectra of Aβ1-42 peptide under aggregating conditions.

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4.  Localized MRS reliability of in vivo glutamate at 3 T in shortened scan times: a feasibility study.

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5.  Non-Uniform Sampling in NMR Spectroscopy and the Preservation of Spectral Knowledge in the Time and Frequency Domains.

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6.  Extreme Nonuniform Sampling for Protein NMR Dynamics Studies in Minimal Time.

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7.  Nonuniform sampling of hypercomplex multidimensional NMR experiments: Dimensionality, quadrature phase and randomization.

Authors:  Adam D Schuyler; Mark W Maciejewski; Alan S Stern; Jeffrey C Hoch
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8.  Accelerating 2D NMR relaxation dispersion experiments using iterated maps.

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Review 9.  Perspectives in magnetic resonance: NMR in the post-FFT era.

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Review 10.  Spatial reorientation experiments for NMR of solids and partially oriented liquids.

Authors:  Rachel W Martin; John E Kelly; Kelsey A Collier
Journal:  Prog Nucl Magn Reson Spectrosc       Date:  2015-10-23       Impact factor: 9.795

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