Bose-Einstein condensation temperature of weakly interacting atoms
arXiv:1705.09309 · doi:10.1088/1612-202X/aa6eed
Abstract
The critical temperature of Bose-Einstein condensation essentially depends on internal properties of the system as well as on the geometry of a trapping potential. The peculiarities of defining the phase transition temperature of Bose-Einstein condensation for different systems are reviewed, including homogenous Bose gas, trapped Bose atoms, and bosons in optical lattices. The method of self-similar approximants, convenient for calculating critical temperature, is briefly delineated.
Latex file, 28 pages, 2 figures
References in corpus (16)
- Many-Body Physics with Ultracold Gases
- Supersolid hardcore bosons on the triangular lattice
- Cold Bosons in Optical Lattices
- Bose-Einstein Condensation Temperature of Homogenous Weakly Interacting Bose Gas in Variational Perturbation Theory Through Seven Loops
- Effects of Interactions on the Critical Temperature of a Trapped Bose Gas
- Fluctuations of composite observables and stability of statistical systems
- Asymptotically Improved Convergence of Optimized Perturbation Theory in the Bose-Einstein Condensation Problem
- Non-universal Critical Quantities from Variational Perturbation Theory and Their Application to the BEC Temperature Shift
- Method of self-similar factor approximants
- Applicability of the Linear delta Expansion for the lambda phi^4 Field Theory at Finite Temperature in the Symmetric and Broken Phases
- Critical Temperature of Weakly Interacting Dipolar Condensates
- Bose-Einstein Condensation Temperature of Dipolar Gas in Anisotropic Harmonic Trap
- Ground state of a homogeneous Bose gas of hard spheres
- Shift of BEC Temperature of Homogenous Weakly Interacting Bose Gas
- Instability of insulating states in optical lattices due to collective phonon excitations
- Statistical systems with nonintegrable interaction potentials
Cited by in corpus (8)
- Interplay Between Approximation Theory and Renormalization Group
- Models of Mixed Matter
- Describing phase transitions in field theory by self-similar approximants
- Self-similar extrapolation of nonlinear problems from small-variable to large-variable limit
- Mid-range order in trapped quasi-condensates of bosonic atoms
- Particle Fluctuations in Mesoscopic Bose Systems
- Condensation temperature of strongly interacting condensates in the mean-field and semi-classical approximations
- From Asymptotic Series to Self-Similar Approximants