Landau critical velocity in weakly interacting Bose gases
Gordon Baym, C. J. Pethick
Abstract
Open-access reader
Gordon Baym, C. J. Pethick
Abstract
Open-access reader
The flow of a uniform Bose gas at speeds greater than the Landau critical velocity ${v}_{c}$ does not necessarily destroy superfluidity, but rather needs only to lead to a decrease of the superfluid mass density ${\ensuremath{\rho}}_{s}$. Analyzing a weakly interacting Bose gas with a finite-range interparticle interaction that leads to a Landau critical velocity at nonzero quasiparticle momentum, we explicitly construct the (nonuniform) condensate for fluid flow faster than ${v}_{c}$ and calculate the accompanying decrease in ${\ensuremath{\rho}}_{s}$. We briefly comment on the relation of the physics to other problems in superfluids, e.g., solitons and vortices in Bose-Einstein condensates, and critical currents in superconductors.
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The flow of a uniform Bose gas at speeds greater than the Landau critical velocity ${v}_{c}$ does not necessarily destroy superfluidity, but rather needs only to lead to a decrease of the superfluid mass density ${\ensuremath{\rho}}_{s}$. Analyzing a weakly interacting Bose gas with a finite-range interparticle interaction that leads to a Landau critical velocity at nonzero quasiparticle momentum, we explicitly construct the (nonuniform) condensate for fluid flow faster than ${v}_{c}$ and calculate the accompanying decrease in ${\ensuremath{\rho}}_{s}$. We briefly comment on the relation of the physics to other problems in superfluids, e.g., solitons and vortices in Bose-Einstein condensates, and critical currents in superconductors.
Key concepts: Physics, Superfluidity, Critical ionization velocity, Quasiparticle, Vortex, Bose gas, Bose–Einstein condensate, Condensed matter physics