1960
DOI: 10.1103/physrev.117.1337
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Analysis of Alpha-Particle Elastic Scattering Experiments

Abstract: By a simple modification of the sharp cutoff (Blair) approximation, a phase-shift analysis has been found to reproduce the experimental alpha-particle elastic scattering data from silver. Only two adjustable parameters were required to fit the experimental data for 22-Mev scattering; four parameters were used for the 40-Mev data. The uniqueness of the fits has not been determined.

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Cited by 161 publications
(54 citation statements)
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“…to become unity for all large l values. This trend in phase shifts is very similar to that postulated in the modified Blair sharp cut-off model (McIntyre, Wang, and Becker 1960), the original extreme sharp cut-off model (Blair 1954) predicting an elastic differential cross section rather too oscillatory in nature. Figure 1 shows the best fit to the 10 MeV data obtained using the extreme semiclassical model with lmax.…”
Section: R-~-------------------------------------------'supporting
confidence: 81%
“…to become unity for all large l values. This trend in phase shifts is very similar to that postulated in the modified Blair sharp cut-off model (McIntyre, Wang, and Becker 1960), the original extreme sharp cut-off model (Blair 1954) predicting an elastic differential cross section rather too oscillatory in nature. Figure 1 shows the best fit to the 10 MeV data obtained using the extreme semiclassical model with lmax.…”
Section: R-~-------------------------------------------'supporting
confidence: 81%
“…Such effects may be described by a function defined by the Fourier transform of an absorptive shape function. In the presence of strong absorption, several theoretical investigations were based on numerical and analytical treatments of the partial wave expansion model for elastic scattering [1][2][3][4][5][6][7][8][9][10][11][12][13][14]. Most of these investigations showed clearly how sensitive the scattering data for strongly absorbed particles are to the detailed form of the scattering matrix around the grazing angular momentum.…”
Section: Introductionmentioning
confidence: 99%
“…The most natural and simple approximation for δ a (l) (or η (l)) and δ r (l) is a monotonically descending (for η (l), ascending to unity) function which can be easily modelled with help of, say, the Fermi-step or Gauss functions. For the case of elastic heavy-ion scattering at intermediate energies ( 20 MeV/nucleon), the S-matrix approaches of such a kind (see, e.g., [1], [2], [3], [4]) and the optical potential models which yield S (l) with such a behavior (see, e.g., [5], [6]) have appeared quite successful and argued for the so-called "rainbow" interpretation of the data. However, these models have not allowed the adequate description of all the features of the data measured.…”
Section: Introductionmentioning
confidence: 99%