Abstract

Within the Mori theory, a kinetic equation for the phase-space density of a tagged particle in a classical liquid is derived which describes the particle motion in a self-consistent wave number and frequency-dependent effective potential. It is shown that for small wave numbers $q$ the particle is almost bound in a trapping potential, that at some critical wave number ${q}_{0}$ the trapping potential breaks down, and that for large $q$ the particle propagates almost freely. The theory is applied to the calculation of the self-correlation function ${S}_{s}(q,\ensuremath{\omega})$ for liquid argon and rubidium, and the breakdown of the trapping potential is shown to explain the observed oscillatory $q$ dependence of the half-width of ${S}_{s}(q,\ensuremath{\omega})$.

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