Determining structural and dynamic distribution functions from inhomogeneously broadened NMR spectra: the conjugate orthogonal functions approach
Determining structural and dynamic distribution functions from inhomogeneously broadened NMR spectra: the conjugate orthogonal functions approach
The structure and dynamics of amorphous solids are difficult to characterize. On the one hand, the absence of structural coherence makes most experimental techniques, such as X-ray scattering and NMR spectroscopy more challenging due to line broadening effects, which degrade the available signal to noise ratio. On the other hand, the presence of structural and dynamic inhomogeneity means that a complete characterization of the sample involves the determination of distributions of structural and dynamic parameters [1,2]
978-1-4020-3894-5
1463-1469
Utz, Marcel
c84ed64c-9e89-4051-af39-d401e423891b
Nandagopal, Magesh
a08fa4a0-1288-413d-95a2-82eca7d1d8f8
2006
Utz, Marcel
c84ed64c-9e89-4051-af39-d401e423891b
Nandagopal, Magesh
a08fa4a0-1288-413d-95a2-82eca7d1d8f8
Utz, Marcel and Nandagopal, Magesh
(2006)
Determining structural and dynamic distribution functions from inhomogeneously broadened NMR spectra: the conjugate orthogonal functions approach.
In,
Webb, Graham A.
(ed.)
Modern Magnetic Resonance.
New York, US.
Springer, .
(doi:10.1007/1-4020-3910-7_161).
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Abstract
The structure and dynamics of amorphous solids are difficult to characterize. On the one hand, the absence of structural coherence makes most experimental techniques, such as X-ray scattering and NMR spectroscopy more challenging due to line broadening effects, which degrade the available signal to noise ratio. On the other hand, the presence of structural and dynamic inhomogeneity means that a complete characterization of the sample involves the determination of distributions of structural and dynamic parameters [1,2]
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Published date: 2006
Organisations:
Magnetic Resonance
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Local EPrints ID: 355559
URI: http://eprints.soton.ac.uk/id/eprint/355559
ISBN: 978-1-4020-3894-5
PURE UUID: 62ffc10c-2be3-426b-b376-8cfee5a9006e
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Date deposited: 24 Oct 2013 13:25
Last modified: 15 Mar 2024 03:44
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Author:
Magesh Nandagopal
Editor:
Graham A. Webb
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