Capturing local compositional fluctuations in NMR modelling of solid solutions

Understanding the atomic-scale local properties of solid solutions is crucial for deciphering their structure-property relationships. In this work, we present a computational approach that combines solid-state nuclear magnetic resonance (NMR) spectroscopy with density functional theory (DFT) calculations to investigate local chemical environments in solid solutions. Previous canonical ensemble models, which only sample configurations at a fixed composition of the simulation cell, fail to capture local compositional fluctuations that can significantly influence the NMR spectra. To address this limitation, we employ a grand-canonical ensemble approach enabling a more comprehensive representation of the contributions of all possible local chemical environments to the NMR spectrum, using a La<sub>2</sub>(Zr<sub>1-<i>x</i></sub> Sn <sub><i>x</i></sub> )<sub>2</sub>O<sub>7</sub> pyrochlore solid solution as a case study. To mitigate the high computational cost of such simulations, we also explore ensemble truncation strategies and the use of machine learning (ML) to aid predictions of NMR chemical shifts, achieving a significant reduction in computational cost while maintaining most of the predictive power. Our results show that combining the grand-canonical approach with machine learning and ensemble truncation offers an efficient framework for modelling and interpreting NMR spectra in disordered crystalline materials.

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Publication Details

Journal
Chemical Science
Published
2025-01-01
DOI
https://doi.org/10.1039/d5sc04550a
Citations
1
Primary Topic
NMR spectroscopy and applications
Type
article
Field-Weighted Citation Impact
1.87

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article

Capturing local compositional fluctuations in NMR modelling of solid solutions

Taylor D. Sparks, Sharon E. Ashbrook, Robert F. Moran, Ricardo Grau‐Crespo et al.
1 citations
Chemical Science
NMR spectroscopy and applications
1.87
article

Capturing local compositional fluctuations in NMR modelling of solid solutions

Taylor D. Sparks, Sharon E. Ashbrook, Robert F. Moran, Ricardo Grau‐Crespo, Ramsey Issa, Ben L. Griffiths, Arantxa Fernandes, Said Hamad, David McKay, Salvador Rodríguez Gómez
article en
1 citations

Abstract

Understanding the atomic-scale local properties of solid solutions is crucial for deciphering their structure-property relationships. In this work, we present a computational approach that combines solid-state nuclear magnetic resonance (NMR) spectroscopy with density functional theory (DFT) calculations to investigate local chemical environments in solid solutions. Previous canonical ensemble models, which only sample configurations at a fixed composition of the simulation cell, fail to capture local compositional fluctuations that can significantly influence the NMR spectra. To address this limitation, we employ a grand-canonical ensemble approach enabling a more comprehensive representation of the contributions of all possible local chemical environments to the NMR spectrum, using a La<sub>2</sub>(Zr<sub>1-<i>x</i></sub> Sn <sub><i>x</i></sub> )<sub>2</sub>O<sub>7</sub> pyrochlore solid solution as a case study. To mitigate the high computational cost of such simulations, we also explore ensemble truncation strategies and the use of machine learning (ML) to aid predictions of NMR chemical shifts, achieving a significant reduction in computational cost while maintaining most of the predictive power. Our results show that combining the grand-canonical approach with machine learning and ensemble truncation offers an efficient framework for modelling and interpreting NMR spectra in disordered crystalline materials.

Chemical ScienceVol. 16(41)
Queen Mary University of London (GB), University of St Andrews (GB), University of Utah (US), University of Reading (GB), Universidad de Sevilla (ES), Universidad Pablo de Olavide (ES), University of Edinburgh (GB)
Engineering and Physical Sciences Research Council, Agencia Estatal de Investigación
Openalex Percentile: Top 12%
NMR spectroscopy and applications
1.87
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