Bose–Einstein condensation of atomic gases
By J. Anglin, W. Ketterle. Nature, 2002
614 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/0adfdce9adb3c21a39ab36a2c2fde4d9f0e950fa
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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atomic and Molecular Physics, and Optics
- Weizhu Bao
- Andrew A. Houck
- Jens Koch
- W. Shanks
- Devin Underwood
- A. Fetter
- Jörg Schmiedmayer
- Lexing Ying
In Computational Mechanics
- E. A. Cornell
- Carl E. Wieman
- Jörg Schmiedmayer
- R. Geiger
- Tim Langen
- Weizhu Bao
- Mikhail D. Lukin
- A. Fetter
Citations in the corpus
- Nobel lecture: When atoms behave as waves: Bose-Einstein condensation and the atom laser* (2002, background): “The history of the theory of BEC is very interesting, and is nicely described in the biographies of Einstein (Pais, 1982) and London (Gavroglu, 1995) and reviewed by Griffin (1999).”
- Rotating trapped Bose-Einstein condensates (2008, background): “Typically, these systems have a macroscopic condensate wave function Ψ(r, t) that character- 2 izes the static and dynamic behavior of the BEC [for a general background, see, for example, Dalfovo et al. (1999); Inguscio et al. (1999); Pethick and Smith (2002); Pitaevskii and Stringari (2003)].”
- Colloquium: Trapping and manipulating photon states in atomic ensembles (2003, background): “Spectacular manifestations ranging from experiments on ultracold atoms and matter waves [involving coherence of center-of-mass motion (Meystre, 2001; Anglin and Ketterle, 2002)] to generation of nonclassical light [involving quantum coherence of photon states (Walls and Milburn, 1994)] and coherent…”
- A Multiscale Neural Network Based on Hierarchical Matrices (2018, methodology): “The nonlinear Schrödinger equation (NLSE) is widely used in quantum physics to describe the single particle properties of the Bose-Einstein condensation phenomenon [40, 2].”
- Realization of Bose-Einstein condensates in lower dimensions. (2001, neutral): “…ξ = lt occurs if the number of condensate atoms becomes N1D = √ 32~ 225ma2 √ ω⊥ ω2z = √ ω⊥ ω2z × 7200 √ rad s (1) N2D = √ 32~ 225ma2 √ ω3z ω4 ⊥ = √ ω3z ω4 ⊥ × 7200 √ rad s , (2) where we have used the scattering length (a = 2.75 nm) and mass of 23Na atoms to derive the numerical factor.”
- Ground-state solution of Bose--Einstein condensate by directly minimizing the energy functional (2003, neutral): “(23)Na used in MIT (group of Ketterle) with ωx = ωy >> ωz [8].”
- Low-Disorder Microwave Cavity Lattices for Quantum Simulation with Photons (2012, methodology): “Two notable examples of the experiments with ultracold atomic gases are: observation of Bose-Einstein condensation [1, 4, 21] and observing a Mott insulator to superfluid phase transition [39].”
- Thermally Induced Losses in Ultra-Cold Atoms Magnetically Trapped Near Room-Temperature Surfaces (2003, methodology): “This is done to minimize the heating effects of the Oort cloud.(19) Finally, the”