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A model for transits in dynamic response theory.

Giulia De Lorenzi-Venneri1, Duane C Wallace

  • 1Theoretical Division, Los Alamos National Laboratory, Los Alamos, New Mexico 87545, USA. gvenneri@lanl.gov

The Journal of Chemical Physics
|January 7, 2006
PubMed
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Vibration-transit (V-T) theory now describes nonequilibrium properties of liquids, accurately modeling the dynamic structure factor. This approach unifies equilibrium and nonequilibrium properties using vibrations and transits.

Area of Science:

  • Condensed matter physics
  • Statistical mechanics
  • Physical chemistry

Background:

  • Vibration-transit (V-T) theory accurately calculates equilibrium thermodynamic properties of monatomic liquids using an approximate Hamiltonian.
  • The theory models vibrations in harmonic random valleys, providing a first-principles account of liquid properties at melting point.

Purpose of the Study:

  • Extend V-T theory to nonequilibrium properties, specifically the dynamic structure factor S(q,omega).
  • Investigate the role of transits in disrupting vibrational correlations and contributing to inelastic scattering.

Main Methods:

  • Applied V-T theory to the dynamic structure factor S(q,omega) for liquid sodium.
  • Developed a parametrized model for transit effects on vibrational motion.

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  • Compared model predictions with molecular-dynamics (MD) calculations and inelastic x-ray scattering data.
  • Main Results:

    • The vibrational component of V-T theory accurately predicted the Brillouin peak dispersion curve for liquid sodium.
    • The parametrized V-T model successfully fitted MD results for S(q,omega) in liquid sodium.
    • Discrepancies at large q were attributed to multimode vibrational scattering.

    Conclusions:

    • V-T theory provides a universal framework for describing both equilibrium and nonequilibrium properties of liquids.
    • The theory unifies thermodynamic functions and time correlation functions based on vibrations and transits.
    • V-T theory offers a robust alternative to mode coupling theory for modeling S(q,omega).