1952
DOI: 10.1103/physrev.88.1163
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The Effect of Final State Interactions on Reaction Cross Sections

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Cited by 972 publications
(546 citation statements)
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“…In this work the resonance contribution to the np → npπ 0 π 0 reaction was calculated in analogy to that for the np → dπ 0 π 0 reaction, only that three-body phasespace is replaced by a four-body phase space and the condition for the momenta of the emitted nucleons to be in accord with the deuteron wave function is replaced by the requirement that the emerging np pair undergoes a final-state interaction chosen to be of Migdal-Watson type [49][50][51]:…”
Section: Description Of the D * (2380) Resonance Processmentioning
confidence: 99%
See 1 more Smart Citation
“…In this work the resonance contribution to the np → npπ 0 π 0 reaction was calculated in analogy to that for the np → dπ 0 π 0 reaction, only that three-body phasespace is replaced by a four-body phase space and the condition for the momenta of the emitted nucleons to be in accord with the deuteron wave function is replaced by the requirement that the emerging np pair undergoes a final-state interaction chosen to be of Migdal-Watson type [49][50][51]:…”
Section: Description Of the D * (2380) Resonance Processmentioning
confidence: 99%
“…[13,56] the ∆∆-FSI was parameterized in the Migdal-Watson ansatz [49][50][51] providing the factoranalogous to eq. (17) -…”
Section: ∆∆ Final State Interactionmentioning
confidence: 99%
“…For decay amplitudes, final state interactions are taken into account by means of the Watson's theorem [8,12]:…”
mentioning
confidence: 99%
“…The transition matrix element for the reaction pp → ppX, M pp→ppX , incorporates the production mechanism and both the initial (ISI) and final (FSI) state interactions. In analogy with the Watson-Migdal approximation [18] for two body processes, we may assume that the complete transition amplitude for a production process M pp→ppX factorizes approximately as [19]:…”
Section: Introductionmentioning
confidence: 99%
“…The transition matrix element for the reaction pp → ppX, M pp→ppX , incorporates the production mechanism and both the initial (ISI) and final (FSI) state interactions. In analogy with the Watson-Migdal approximation [18] for two body processes, we may assume that the complete transition amplitude for a production process M pp→ppX factorizes approximately as [19]:where M 0 represents the total production amplitude, M F SI describes the elastic interaction among particles in the exit channel, and ISI denotes the reduction factor due to the interaction of the colliding protons.Equation (2) suggests that a natural variable for comparing the total cross sections for different mesons may be the volume of available phase space, 2 V ps = dV ps . Figure 1 shows the yield of π 0 , η, and η ′ mesons in the proton-proton interaction as a function of available phase space volume.…”
mentioning
confidence: 99%