Search Results - "Girardeau, M. D."

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  1. 1

    Bosonization, pairing, and superconductivity of the fermionic Tonks-Girardeau gas by Girardeau, M D, Minguzzi, A

    Published in Physical review letters (03-03-2006)
    “…We determine some exact static and time-dependent properties of the fermionic Tonks-Girardeau (FTG) gas, a spin-aligned one-dimensional Fermi gas with…”
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  2. 2

    Anyon-fermion mapping and applications to ultracold gases in tight waveguides by Girardeau, M D

    Published in Physical review letters (08-09-2006)
    “…The Fermi-Bose mapping method for one-dimensional Bose and Fermi gases with zero-range interactions is generalized to an anyon-fermion mapping and applied to…”
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  3. 3

    Dark solitons in a one-dimensional condensate of hard core bosons by Girardeau, M D, Wright, E M

    Published in Physical review letters (19-06-2000)
    “…A mapping theorem leading to exact many-body dynamics of impenetrable bosons in one dimension reveals dark and gray solitonlike structures in a toroidal trap…”
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  4. 4

    Soluble models of strongly interacting ultracold gas mixtures in tight waveguides by Girardeau, M D, Minguzzi, A

    Published in Physical review letters (07-12-2007)
    “…A Fermi-Bose mapping method is used to determine the exact ground states of several models of mixtures of strongly interacting ultracold gases in tight…”
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  5. 5

    Static and dynamic properties of trapped fermionic Tonks-Girardeau gases by GIRARDEAU, M. D, WRIGHT, E. M

    Published in Physical review letters (01-07-2005)
    “…We investigate some static and dynamic properties of harmonically trapped fermionic Tonks-Girardeau gases in tight de Broglie waveguides with attractive p-wave…”
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  6. 6

    Interference of a thermal tonks gas on a ring by Das, Kunal K, Girardeau, M D, Wright, E M

    Published in Physical review letters (21-10-2002)
    “…A nonzero temperature generalization of the Fermi-Bose mapping theorem is used to study the exact quantum statistical dynamics of a one-dimensional gas of…”
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  7. 7

    Super-Tonks-Girardeau state in an attractive one-dimensional dipolar gas by Girardeau, M D, Astrakharchik, G E

    Published in Physical review letters (07-12-2012)
    “…The ground state of a one-dimensional (1D) quantum gas of dipoles oriented perpendicular to the longitudinal axis, with a strong 1/x(3) repulsive potential, is…”
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  8. 8

    Dynamics of Lieb-Liniger gases by Girardeau, M D

    Published in Physical review letters (25-07-2003)
    “…It is proved that the Lieb-Liniger cusp condition implementing the delta function interaction in one-dimensional Bose gases is dynamically conserved under…”
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  9. 9

    Pairing, off-diagonal long-range order, and quantum phase transition in strongly attracting ultracold bose gas mixtures in tight waveguides by Girardeau, M D

    Published in Physical review letters (19-06-2009)
    “…A model of two 1D ideal Bose gases A and B with strong odd-wave AB attractions induced by a p-wave AB Feshbach resonance is studied. The model is solved…”
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  10. 10

    Ground and excited states of spinor fermi gases in tight waveguides and the Lieb-Liniger-Heisenberg model by Girardeau, M D

    Published in Physical review letters (24-11-2006)
    “…The ground and excited states of a one-dimensional (1D) spin-1/2 Fermi gas (SFG) with both attractive zero-range odd-wave interactions and repulsive zero-range…”
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  11. 11

    Measurement of one-particle correlations and momentum distributions for trapped 1D gases by Girardeau, M D, Wright, E M

    Published in Physical review letters (30-07-2001)
    “…Van Hove's theory of scattering of probe particles by a macroscopic target is generalized so as to relate the differential cross section for atomic ejection…”
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  12. 12

    Crossover from one to three dimensions for a gas of hard-core bosons by Das, Kunal K, Girardeau, M D, Wright, E M

    Published in Physical review letters (09-09-2002)
    “…We develop a variational theory of the crossover from the one-dimensional (1D) regime to the 3D regime for ultracold Bose gases in thin waveguides. Within the…”
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  13. 13

    Bose-Fermi variational theory of the Bose-Einstein condensate crossover to the Tonks gas by Girardeau, M D, Wright, E M

    Published in Physical review letters (19-11-2001)
    “…A number-conserving hybrid Bose-Fermi variational theory is developed and applied to investigation of the Bose-Einstein condensate crossover to the Tonks gas…”
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  14. 14

    Breakdown of time-dependent mean-field theory for a one-dimensional condensate of impenetrable bosons by Girardeau, MD, Wright, EM

    Published in Physical review letters (05-06-2000)
    “…We show that the time-dependent nonlinear Schrodinger equation of mean-field theory has limited utility for a one-dimensional condensate of impenetrable…”
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  15. 15
  16. 16

    Rotating ground states of a one-dimensional spin-polarized gas of fermionic atoms with attractive p-wave interactions on a mesoscopic ring by Girardeau, M D, Wright, E M

    Published in Physical review letters (23-05-2008)
    “…The major finding of this Letter is that a one-dimensional spin-polarized gas composed of an even number of fermionic atoms interacting via attractive p-wave…”
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  17. 17

    Effective interactions, Fermi–Bose duality, and ground states of ultracold atomic vapors in tight de Broglie waveguides by Girardeau, M.D., Nguyen, Hieu, Olshanii, M.

    Published in Optics communications (21-12-2004)
    “…Derivation of effective zero-range one-dimensional (1D) interactions between atoms in tight waveguides is reviewed, as is the Fermi–Bose mapping method for…”
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  18. 18
  19. 19

    Tonks-Girardeau and super-Tonks-Girardeau states of a trapped one-dimensional spinor Bose gas by Girardeau, M. D.

    “…A harmonically trapped, ultracold, one-dimensional (1D) spin-1 Bose gas with strongly repulsive or attractive 1D even-wave interactions induced by a…”
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  20. 20

    Exact ground-state properties of a one-dimensional Coulomb gas by Astrakharchik, G. E., Girardeau, M. D.

    “…The ground-state properties of a single-component one-dimensional Coulomb gas are investigated. We use Bose-Fermi mapping for the ground-state wave function…”
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