Dipolar bosons in one dimension: the case of longitudinal dipole alignment
arXiv:1911.05216 · doi:10.1103/PhysRevA.101.023602
Abstract
We study by quantum Monte Carlo simulations the low-temperature phase diagram of dipolar bosons confined to one dimension, with dipole moments aligned along the direction of particle motion. A hard core repulsive potential of varying range () is added to the dipolar interaction, in order to ensure stability of the system against collapse. In the limit the physics of the system is dominated by the potential energy and the ground state is quasi-crystalline; as is increased the attractive part of the interaction weakens and the equilibrium phase evolves from quasi-crystalline to a non-superfluid liquid. At a critical value , the kinetic energy becomes dominant and the system undergoes a quantum phase transition from a self-bound liquid to a gas. In the gaseous phase with , at low density attractive interactions bring the system into a "weak" superfluid regime. However, gas-liquid coexistence also occurs, as a result of which the topologically protected superfluid regime is not approached.
arXiv comment7 pages, 6 figures
References in corpus (45)
- A High Phase-Space-Density Gas of Polar Molecules
- Bose-Einstein condensation of chromium
- Realizing a lattice spin model with polar molecules
- A Strongly Dipolar Bose-Einstein Condensate of Dysprosium
- Bose-Einstein Condensation of Erbium
- Ultracold dense samples of dipolar RbCs molecules in the rovibrational and hyperfine ground state
- Ultracold Dipolar Gas of Fermionic NaK Molecules in their Absolute Ground State
- Observation of a dipolar quantum gas with metastable supersolid properties
- Transient supersolid properties in an array of dipolar quantum droplets
- Supersolids: what and where are they ?
- Long-lived and transient supersolid behaviors in dipolar quantum gases
- Worm Algorithm and Diagrammatic Monte Carlo: A New Approach to Continuous-Space Path Integral Monte Carlo Simulations
- Bosonizing one-dimensional cold atomic gases
- Worm Algorithm for Continuous-space Path Integral Monte Carlo Simulations
- Non-equilibrium quantum magnetism in a dipolar lattice gas
- Radial and angular rotons in trapped dipolar gases
- Luttinger Liquid in the Core of Screw Dislocation in Helium-4
- Dipolar gases in quasi one-dimensional geometries
- Rydberg dressing: Understanding of collective many-body effects and implications for experiments
- Supersolid behaviour of a dipolar Bose-Einstein condensate confined in a tube
- Superfluidity and Quantum Melting of para-Hydrogen clusters
- Supersolidity around a critical point in dipolar Bose Einstein condensates
- Structure, superfluidity, and quantum melting of hydrogen clusters
- Ground-state properties of few dipolar bosons in a quasi-one-dimensional harmonic trap
- Quantum fluctuations in quasi-one-dimensional dipolar Bose-Einstein condensates
- Helium-4 Luttinger liquids in nanopores
- Evidence of Luttinger liquid behavior in one-dimensional dipolar quantum gases
- Classical and quantum filaments in the ground state of trapped dipolar Bose gases
- Permutation sampling in Path Integral Monte Carlo
- Population size bias in Diffusion Monte Carlo
- One-dimensional liquid He: dynamical properties beyond Luttinger liquid theory
- Patterned Supersolids in Dipolar Bose Systems
- Mass flux characteristics in solid 4He for T> 100 mK: Evidence for Bosonic Luttinger Liquid behavior
- Atoms in nanotubes: small dimensions and variable dimensionality
- Ground state properties of ultracold trapped bosons with an immersed ionic impurity
- Ground State Phase Diagram of Parahydrogen in One Dimension
- Coexistence, interfacial energy, and the fate of microemulsions in 2D dipolar bosons
- Absence of superfluidity in 2D dipolar Bose striped crystals
- Luttinger liquid behavior of one-dimensional 3He
- Quasi-2D Liquid He-3
- Variational Bethe Ansatz approach for dipolar one-dimensional bosons
- Quasi-1D parahydrogen in nanopores
- Quasi-One-Dimensional Dipolar Quantum Gases
- Off-diagonal correlations in a one-dimensional gas of dipolar bosons
- Many-body soliton-like states of the bosonic ideal gas