Time-Dependent Dynamics of the Bose-Fermi Mixed Condensed System
T. Maruyama, H. Yabu, T. Suzuki
TL;DR
This paper investigates the monopole oscillation dynamics in a Bose-Fermi mixed condensate using time-dependent equations, revealing significant damping of fermion oscillations even at zero temperature.
Contribution
It introduces a combined approach using GP and Vlasov equations to analyze monopole oscillations in Bose-Fermi mixtures, highlighting damping effects.
Findings
Fermion oscillations exhibit strong damping in the mixed system.
Damping persists even at zero temperature.
The study provides insights into collective excitations in quantum mixtures.
Abstract
We study the monopole oscillation in the bose-fermi mixed condensed system by performing the time-dependent Gross-Pitaevsky (GP) and Vlasov equations. We find that the big damping exists for the fermion oscillation in the mixed system even at zero temperature
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