Computational Spectroscopy 2010
DOI: 10.1002/9783527633272.ch10
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Computational Dielectric Spectroscopy of Charged, Dipolar Systems

Abstract: Dielectric spectroscopy obtains information of a molecular system by exposing the sample to an external, spatially homogeneous electric fieldẼ ext ðvÞ. For not too strong fields, the response of the system, that is, the total dielectric polarizationP tot ðvÞ, is a linear function of the Maxwell fieldẼ ðvÞ:Gðr Þ ¼ 1 jr j ð10:3Þ

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Cited by 7 publications
(17 citation statements)
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“…These values can be compared to average dipole moments computed from 1 ns slices of the trajectory data. Since the insulin species are charged, these ps are calculated with res pect to their center of mass, which proved to be reasonable in former computational dielectric studies [25,30], Experimental and computed p° of dimers and tetramers agree satisfactorily. The low value of the computed p° of the hexamer excludes a notable population at pH 10.5.…”
supporting
confidence: 63%
See 1 more Smart Citation
“…These values can be compared to average dipole moments computed from 1 ns slices of the trajectory data. Since the insulin species are charged, these ps are calculated with res pect to their center of mass, which proved to be reasonable in former computational dielectric studies [25,30], Experimental and computed p° of dimers and tetramers agree satisfactorily. The low value of the computed p° of the hexamer excludes a notable population at pH 10.5.…”
supporting
confidence: 63%
“…The dielectric constant e{v) is a complex, dimensionless property consisting of rotational and-in the case of charged molecules-also translational contributions [25]. The low-frequency limit is usually restricted by electrode polarization as happened in the present case below v -2 MHz.…”
mentioning
confidence: 89%
“…Including electrolyte in simulations of the dielectric response is a difficult technical problem since the dipole moment of the electrolyte gains discontinuous unphysical changes when ions cross the boundaries of the simulation box in simulation protocols involving periodic boundary conditions . Methods adopted to study the dielectric response of electrolytes include the unfolding of ionic trajectories into periodic images of the central simulation box and/or using ionic currents, instead of ionic dipole moments, to construct time-dependent response functions. , The reliability of both approaches has not been tested for the calculation of cross-correlations between the protein dipole and the dipole of the ionic electrolyte, which enters χ 0 in eq when the ionic component is added to water. We were not able to converge such correlations in our simulations involving charge-compensating electrolyte in the simulation box and for now leave the subject of the effect of ions on the cavity field susceptibility to future studies.…”
Section: Molecular Dynamics Simulationsmentioning
confidence: 99%
“…In simple molecular crystals this has been shown to take the form of a summation of lowfrequency harmonic normal modes, which can be approximated by Lorentzian dipoles (Burnett et al, 2013;Lipps et al, 2012). In liquids or amorphous systems that show no longrange order, and thus no low-frequency collective vibrational normal modes, rotational motions on these time scales are linked with the dielectric permittivity of the system and are often represented by a summation of Debye relaxations (Schrö der & Steinhauser, 2010;Lipps et al, 2012) or a Havriliak-Negami function (Schrö der & Steinhauser, 2010;Sun et al, 2012;Sibik et al, 2013). The translation counterpart to the dielectric permittivity is known as the dielectric conductivity and will further contribute to the observed THz dielectric response (Schrö der & Steinhauser, 2010;Lloyd-Hughes & Jeon, 2012).…”
Section: Introductionmentioning
confidence: 99%
“…In liquids or amorphous systems that show no longrange order, and thus no low-frequency collective vibrational normal modes, rotational motions on these time scales are linked with the dielectric permittivity of the system and are often represented by a summation of Debye relaxations (Schrö der & Steinhauser, 2010;Lipps et al, 2012) or a Havriliak-Negami function (Schrö der & Steinhauser, 2010;Sun et al, 2012;Sibik et al, 2013). The translation counterpart to the dielectric permittivity is known as the dielectric conductivity and will further contribute to the observed THz dielectric response (Schrö der & Steinhauser, 2010;Lloyd-Hughes & Jeon, 2012). It should also be noted that the observed THz dielectric spectrum will not simply be a summation of its component parts but in fact a complex mixture which can often only be decomposed using an effective medium theory (Vinh et al, 2011), if the dielectric response of many of its component parts are already known.…”
Section: Introductionmentioning
confidence: 99%