Abstract

We investigate in a nonperturbative way the dynamics of a correlated quantum capacitor. We find that the many-body correlations do not disturb the universal low-frequency relaxation resistance per channel, Rq(ω=0)=h/4e2R_q(ω=0) = h/4e^2 ensured by the Korringa-Shiba rule whereas the interpretation of the quantum capacitance CqC_q in terms of the density of states fails when strong correlations are present. The AC resistance Rq(ω)R_q(ω) shows huge peaks (with values larger than h/4e2h/4e^2) at ℏω≈±Γ∗\hbarω\approx \pm Γ^*, where Γ∗Γ^* is the renormalized level broadening. These peaks are merged to a single one at ω=0ω=0 when a finite Zeeman field is applied comparable to Γ∗Γ^*. The observed features of RqR_q, being most evident in the Kondo regime, are attributed to the generation of particle-hole excitations in the contacts accomplished by spin-flip processes in the dot.

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