1972
DOI: 10.1143/ptp.47.1500
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Application of the Gross Theory of β-Decay to Delayed Neutron Emissions

Abstract: Delayed neutron emission is investigated theoretically. First, the strength functions for the allowed and first-forbidden {.1-decays of delayed neutron precursors are calculated by the gross theory of {.1-decay developed by Takahashi, Koyama and Yamada. It is shown that the strengths obtained by the sum rule considerations of the gross theory are less energy-dependent than those used by other investigators. Next, the absolute magnitudes of the delayed neutron emission rates are calculated for the first time wi… Show more

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Cited by 69 publications
(32 citation statements)
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“…For these decays, the lepton momenta were generated from an allowed distribution and γ-ray cascades were approximated as consisting of 1 or 2 isotropically emitted γ rays for decays to excited states above the neutron-separation energy of 137 Xe. Prior experimental results [47] are consistent with calculations based on the gross theory of β decay [55] that indicate that for 137 I, ≈ 75-80% are expected to be allowed. For these allowed decays, no correlation between the β particle and neutron momentum is expected.…”
Section: For Decays Of Trappedsupporting
confidence: 78%
“…For these decays, the lepton momenta were generated from an allowed distribution and γ-ray cascades were approximated as consisting of 1 or 2 isotropically emitted γ rays for decays to excited states above the neutron-separation energy of 137 Xe. Prior experimental results [47] are consistent with calculations based on the gross theory of β decay [55] that indicate that for 137 I, ≈ 75-80% are expected to be allowed. For these allowed decays, no correlation between the β particle and neutron momentum is expected.…”
Section: For Decays Of Trappedsupporting
confidence: 78%
“…In the first (QRPA97 [40]) and second (QRPA03 [44]) calculations (solid and dashed lines, respectively), the nuclear-deformation parameters were determined using the Finite-range droplet model (FRDM) of Möller et al [41]. In addition, QRPA03 includes first-forbidden transition rates obtained from the statistical gross theory [45,46]. The third calculation (QRPAsph) (Fig.…”
Section: Resultsmentioning
confidence: 99%
“…The solid lines are the results taken from Ref. [41] (QRPA03), in which the allowed Gamow-Teller transition rates are calculated in a microscopic QRPA approach and in which the first-forbidden transition rates are obtained from the statistical gross theory [86,87]. The second calculation (henceforth referred to as QRPA06), represented by the dashed lines, gives results from an identical model, but with the theoretical Q β values which enter in the phase-space integrals obtained from the improved finite-range liquid-drop model (FRLDM) of Ref.…”
Section: Qrpa Resultsmentioning
confidence: 99%