2016
DOI: 10.3384/diss.diva-130517
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Theoretical Description of the Electron-Lattice Interaction in Molecular and Magnetic Crystals

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Cited by 3 publications
(3 citation statements)
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References 130 publications
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“…The susceptibility is determined by a phonon dispersion relationship only in the limit of zero temperature, and generally reflects the correlations within the effective polar displacement field . Consistent with the Coulombic pseudopotentials used in the MD simulations, we take the coupling between the charges and the lattice to be linear and described by a Fröhlich-like interaction, where λ is a Fröhlich coupling constant. The lattice variables can be integrated out, leaving a Gaussian approximation to the partition function, , where is the partition function for a displacement field without couplings to the charges.…”
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confidence: 99%
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“…The susceptibility is determined by a phonon dispersion relationship only in the limit of zero temperature, and generally reflects the correlations within the effective polar displacement field . Consistent with the Coulombic pseudopotentials used in the MD simulations, we take the coupling between the charges and the lattice to be linear and described by a Fröhlich-like interaction, where λ is a Fröhlich coupling constant. The lattice variables can be integrated out, leaving a Gaussian approximation to the partition function, , where is the partition function for a displacement field without couplings to the charges.…”
mentioning
confidence: 99%
“…and described by a Froḧlich-like interaction, 47 where λ is a Froḧlich coupling constant. The lattice variables can be integrated out, leaving a Gaussian approximation to the partition function, G ,…”
mentioning
confidence: 99%
“…and described by a Fröhlich-like interaction, 46 where λ is a Fröhlich coupling constant. The lattice variables can be integrated out, leaving a Gaussian approximation to the partition function, Z G ,…”
mentioning
confidence: 99%