2001
DOI: 10.1134/1.1358484
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On the migdal-watson approach to FSI effects in meson production in NN collisions

Abstract: The influence of the nucleon-nucleon final state interaction (FSI) on properties of the meson production amplitude near threshold is discussed. For the nucleon-nucleon interaction a simple Yamaguchi potential as well as realistic potential models are considered. It is shown that FSI effects cannot be factorized from the production amplitude. The absolute magnitude of FSI effects depends on the momentum transfer (or on the mass of the produced meson) and hence is not universal. Only in the case of the productio… Show more

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Cited by 29 publications
(43 citation statements)
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References 16 publications
(33 reference statements)
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“…In case of the N N 1 S 0 partial wave |c| is indeed large, as has been demonstrated in Ref. [44]. In considering the S-wave interaction in the final pp system one should account for the centrifugal barrier between the photon and the pp state given by the factor…”
Section: J/ψ Decay Rate and Fsi Effectsmentioning
confidence: 99%
See 1 more Smart Citation
“…In case of the N N 1 S 0 partial wave |c| is indeed large, as has been demonstrated in Ref. [44]. In considering the S-wave interaction in the final pp system one should account for the centrifugal barrier between the photon and the pp state given by the factor…”
Section: J/ψ Decay Rate and Fsi Effectsmentioning
confidence: 99%
“…However, the prescription of Watson-Migdal is only valid for interactions that yield a rather large scattering length, like the 1 S 0 N N partial wave where the scattering length a is in the order of 20 fm, and even then only for a relatively small energy range, as was pointed out in several recent papers [42][43][44]. Therefore, in the present case, where the scattering lengths are in the order of 1 fm one should be cautious with the interpretation of results obtained from applying Eq.(5).…”
Section: J/ψ Decay Rate and Fsi Effectsmentioning
confidence: 99%
“…[23], which was derived using SU(4) flavor-symmetry arguments, and compute the Jost function J (M ) for this interaction. Multiplying the reaction amplitude with the inverse of the latter quantity, also known as enhancement factor, is practically equivalent to a treatment within a distorted-wave Born approximation [24,25]. The width of Y (4660) → Λ + c Λ − c is then given by…”
mentioning
confidence: 99%
“…For this purpose we adopt the FSI model from Ref. [40] based on the (realistic) Paris potential. We use, however, the enhancement factor F N N (q N N ) -as given by this model -only in the region of small relative momenta of the final nucleons q N N ≤ q 0 , where it is larger than 1.…”
Section: The Reggeon Exchange Modelmentioning
confidence: 99%