Theoretical progress in many-body physics with ultracold dipolar gases

By Mikhail A. Baranov. 2008

420 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics

View Paper: https://www.semanticscholar.org/paper/caa86e55a463a01490f61f91f8d070f5f413a487

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In Atomic and Molecular Physics, and Optics

Citations in the corpus

Spinor Bose gases: Symmetries, magnetism, and quantum dynamics (2013, background): “Several reviews on properties of Bose gases with strong dipolar interactions focus on gases with uniformly oriented dipole moments (Baranov et al., 2002; Baranov, 2008; Lahaye et al., 2009).”
Universal few-body physics and cluster formation (2017, background): “The intriguing many-body phenomena that arise in dipolar systems have received extensive theoretical and experimental attention, as has been reviewed in (Baranov, 2008; Baranov et al., 2012).”
Artificial gauge fields in materials and engineered systems (2017, positive): “Complex vortex structures are expected to occur in the presence of long-range electric or magnetic dipole forces [80,81] or in the case of a spinor internal structure [82,83], for which unconventional Abrikosov lattices were observed [84].”
Spinor Bose-Einstein condensates (2010, background): “Excellent reviews on dipolar gases have been published by Baranov [27, 28] and by Lahaye et al.”
An ultracold high-density sample of rovibronic ground-state molecules in an optical lattice (2009, result): “Our results present a crucial step towards Bose–Einstein condensation of ground-state molecules and, when suitably generalized to polar heteronuclear molecules, the realization of dipolar quantum-gas phases in optical lattice”
Cold and ultracold molecules: science, technology and applications (2009, background): “Such a dilute dipolar gas is described by a nonlocal Gross-Pitaevskii, or nonlocal nonlinear Schrodinger equation (NNLS equation), first derived for dipolar gases by Yi and You [57], and then developed in a series of papers over the last eight years [218, 215].”
Mathematical Models and Numerical Methods for Bose-Einstein Condensation (2012, background): “ar BEC. At temperature T much smaller than the critical temperature Tc, a dipolar BEC is well described by the macroscopic wave function ψ:= ψ(x,t) whose evolution is governed by the following 3D GPE [6, 7, 10, 24, 55, 71] i~∂tψ= − ~2 2m ∇2 +V(x) +Ng|ψ|2 +NCdd Vdip ∗|ψ|2 ψ, x∈ R3, t>0, where Cd”