1982
DOI: 10.1103/physrevc.25.213
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Quantum calculation of the barrier and internal wave contributions to light- and heavy-ion elastic scattering

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Cited by 26 publications
(28 citation statements)
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“…The Brink and Takigawa method looks almost identical to the one presented here and gives very similar results [15,16]. There is, however, an essential difference between the method presented here and that of Brink and Takigawa.…”
Section: Discussionsupporting
confidence: 80%
“…The Brink and Takigawa method looks almost identical to the one presented here and gives very similar results [15,16]. There is, however, an essential difference between the method presented here and that of Brink and Takigawa.…”
Section: Discussionsupporting
confidence: 80%
“…Still, at that time, the significance of this backward rise was overlooked, and the analysis of Bassani et al [21] concludes that " 6 Li behaves as a strongly absorbed projectile." These data are well described within the optical model (OM), if use is made of a moderate absorption; and a semiclassical decomposition of the elastic scattering amplitude into its so-called barrier-wave and internal-wave (B/I) contributions [22] confirmed later, in an unambiguous way [23], that the 6 Li + 16 O system displays a surprising transparency: Indeed, the backward enhancement is completely dominated by that part of the incident flux that crosses the potential barrier and reemerges in the elastic channel after penetrating the nuclear interior. In fact the transparency of the system is so high that in the 29.8-MeV 16 O( 6 Li, 6 Li) angular distribution the influence of the internalwave component can be felt at angles as small as 50 • !…”
Section: Introductionmentioning
confidence: 69%
“…More direct evidence for the transparency of the system is provided by the barrier-wave/internal-wave decomposition of the scattering amplitude, which separates cleanly the two interfering components of the amplitude responsible for the Airy structure [14,15]. Although this approach was initially introduced within a semiclassical context [22], it is in most cases possible to avoid the difficult semiclassical calculations and to perform the B/I decomposition using an ordinary OM code [23]. The barrier-wave and internal-wave components of the amplitude have an intuitively very simple meaning: They correspond, respectively, to the part of the incident flux that is reflected at the effective potential barrier and to that which crosses the barrier and reemerges in the elastic channel after reflection at the most internal turning point.…”
Section: Investigation Of Refractive Effects In 12 C( 6 LI 6 Limentioning
confidence: 99%
“…In the elastic channel, it is possible to circumvent the difficult semiclassical calculations (location of complex turning points, calculation of several action integrals in the complex plane) needed to isolate the barrier-wave and internalwave contributions to the scattering amplitude [15,16]; indeed it has been shown [26] that the relevant information can be obtained in a reliable way by performing several conventional OM calculations with modified versions of the original optical potential. For example, the BI decomposition can be carried out by analyzing the response of the elastic S matrix to perturbations of the potential in the internal region [26].…”
Section: Airy Structure In Elastic and Inelastic ␣ + 40 Ca Scattementioning
confidence: 99%