An imbalance-only formulation with position-dependent mass yields quantum-corrected Josephson frequency that matches exact diagonalization better than phase-only methods in weak interactions.
Title resolution pending
4 Pith papers cite this work. Polarity classification is still indexing.
fields
cond-mat.quant-gas 4years
2026 4verdicts
UNVERDICTED 4representative citing papers
Pair tunneling from dipolar interactions in a double-well Bose-Hubbard model induces ground-state parity modulations, qualitatively alters quantum phase transitions to NOON states, shifts critical points, and modifies macroscopic quantum self-trapping conditions.
Quantum corrections to dissipative semiclassical dynamics are set by zero-point energy of fluctuations evaluated at the classical underdamped frequency in the low-temperature weak-damping regime.
Simulations identify distinct regimes in 1D Bose-Josephson dynamics: coherent oscillations, imbalance-driven dephasing with collapse-revival, equilibration with fragmentation, and strong-interaction dynamical freezing with suppressed tunneling.
citing papers explorer
-
Quantum corrections to the Josephson dynamics: a population-imbalance approach
An imbalance-only formulation with position-dependent mass yields quantum-corrected Josephson frequency that matches exact diagonalization better than phase-only methods in weak interactions.
-
Equilibrium and dynamical quantum phase transitions in dipolar atomic Josephson junctions
Pair tunneling from dipolar interactions in a double-well Bose-Hubbard model induces ground-state parity modulations, qualitatively alters quantum phase transitions to NOON states, shifts critical points, and modifies macroscopic quantum self-trapping conditions.
-
Quantum effective action for dissipative semiclassical dynamics
Quantum corrections to dissipative semiclassical dynamics are set by zero-point energy of fluctuations evaluated at the classical underdamped frequency in the low-temperature weak-damping regime.
-
Dynamics of one-dimensional Bose-Josephson Junction in a Box Trap: From Coherent Oscillations to Many-Body Dephasing and Dynamical Freezing
Simulations identify distinct regimes in 1D Bose-Josephson dynamics: coherent oscillations, imbalance-driven dephasing with collapse-revival, equilibration with fragmentation, and strong-interaction dynamical freezing with suppressed tunneling.