2011
DOI: 10.1016/j.crhy.2010.12.001
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Some applications of the Faddeev–Yakubovsky equations to the cold-atom physics

Abstract: We present some recent applications of the Faddeev-Yakubovsky equations in describing atomic bound and scattering problems. We consider the scattering of a charged particle X by atomic hydrogen with special interest in X = p, e ± , systems of cold bosonic molecules and the bound and scattering properties of N=3 and N=4 atomic 4 He multimers.

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Cited by 6 publications
(2 citation statements)
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“…To guide the eye, the lower and higher dark blue circles are connected by a dark blue vertical dashed line. a B = 182.22 a 0 , the value a AD = 217 a 0 is obtained, which has to be compared with the LM2M2 value for this quantity of 218.4 a 0 (83). Thus, the Gaussian characterization of the universal window can accurately take into account finite-range effects.…”
Section: The Three-boson System: Scattering Statesmentioning
confidence: 99%
“…To guide the eye, the lower and higher dark blue circles are connected by a dark blue vertical dashed line. a B = 182.22 a 0 , the value a AD = 217 a 0 is obtained, which has to be compared with the LM2M2 value for this quantity of 218.4 a 0 (83). Thus, the Gaussian characterization of the universal window can accurately take into account finite-range effects.…”
Section: The Three-boson System: Scattering Statesmentioning
confidence: 99%
“…Therefore the gaussian characterization of the unitary window indicates, for that value of the r 0 /a B ratio, the atomdimer scattering length to be a AD = 1.19 a B . Using the LM2M2 value, a B = 182.22 a 0 , we obtain a AD = 217 a 0 , to be compared to the LM2M2 value for this quantity of 218.4 a 0 [30]. So, a gaussian potential constructed to describe simultaneously the dimer and excited state of the trimer reproduces also the value of the atom-dimer scattering length within a 1% error.…”
Section: The Three-body Case a Three Equal Bosonsmentioning
confidence: 84%