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Role of the single-particle dynamics in the transverse current autocorrelation function of a liquid metal

A very recent simulation study of the transverse current autocorrelation of the Lennard-Jones fluid revealed, as expected, that this function can be perfectly described within the exponential expansion theory. However, above a certain wavevector \(Q\), not only transverse collective excitations are...

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Bibliographic Details
Published in:arXiv.org 2023-02
Main Authors: Guarini, Eleonora, Bafile, Ubaldo, Colognesi, Daniele, Cunsolo, Alessandro, Alessio De Francesco, misano, Ferdinando, Montfrooij, Wouter, Neumann, Martin, Barocchi, Fabrizio
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Language:English
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Summary:A very recent simulation study of the transverse current autocorrelation of the Lennard-Jones fluid revealed, as expected, that this function can be perfectly described within the exponential expansion theory. However, above a certain wavevector \(Q\), not only transverse collective excitations are found to propagate in the fluid, but a second oscillatory component of unclear origin (thereby called X) must be considered to properly account for the time behavior of the correlation. Here we present an extended investigation of the transverse current autocorrelation of liquid Au as obtained by ab initio molecular dynamics in the very wide range 5.7 nm\(^{-1}\) \(\le Q \le\) 32.8 nm\(^{-1}\) in order to follow the behavior of the X component, if present, also at large \(Q\) values. By combining the study of the transverse current autocorrelation with the analogous analysis of its self part, we show that the second oscillatory component originates from the longitudinal dynamics and appears in the same form as a collective excitation is represented in the single-particle behavior. Therefore, the signature of the longitudinal processes (sound waves) in the transverse current autocorrelation is not due to often conjectured couplings of longitudinal and trasverse modes, but descends from the self part of the function, which contains the traces of all processes acting in the fluid as the density of states, that is the spectrum of the velocity autocorrelation function, does.
ISSN:2331-8422
DOI:10.48550/arxiv.2302.05701