1941
DOI: 10.1111/j.0954-6820.1941.tb13684.x
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Treatment of Pneumonias with Serum and with M & B 693

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Cited by 13 publications
(17 citation statements)
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“…1 and 2. We corroborate the coexistence between d-wave superfluidity and normal normal edges in accordance with results from a calculation on a similar system sufficiently away from half-filling in the weakly interacting limit [20]. In addition, we find that in the center of the trap, since the fermion density reaches one, there is a reminiscence of the Mott insulating state which results in a downturn of the Fermi liquid order parameterχ i .…”
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confidence: 90%
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“…1 and 2. We corroborate the coexistence between d-wave superfluidity and normal normal edges in accordance with results from a calculation on a similar system sufficiently away from half-filling in the weakly interacting limit [20]. In addition, we find that in the center of the trap, since the fermion density reaches one, there is a reminiscence of the Mott insulating state which results in a downturn of the Fermi liquid order parameterχ i .…”
supporting
confidence: 90%
“…We consider relatively small fillings such that only a superfluid cloud is left in the center of the trap and antiferromagnetism is hindered by the motion of atoms [20]. We investigate the coexistence between d-wave superfluidity and a normal phase at the boundaries applying an effective theory of a doped Mott insulator.…”
mentioning
confidence: 99%
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“…The mean-field Hamiltonian is diagonalized by solving the Bogoliubov-de Gennes equations (BdG) [35]. This mean-field approach is commonly used for studying competing magnetic and superconducting phases in the context of high T c superconductivity [13,36] and in the context of ultra cold fermions [37]. It also has been recently employed for describing strongly correlated systems, like effective p-wave interaction and topological superfluids in quantum gases in lower dimensions systems (1D and 2D) [8].…”
Section: Modelmentioning
confidence: 99%
“…A major objective in the study of atoms in optical lattices is to unravel the physics of quantum magnetism, and for this purpose it is crucial to be able to measure the spin correlations of the atoms efficiently. Several methods have been suggested including Bragg scattering [7], time-of-flight measurements [8][9][10], and light polarization experiments [11]. A complication for these methods is, however, that the experimental signal is small, and that one has to average over many experimental realizations.…”
Section: Introductionmentioning
confidence: 99%