9-13 December 2024
Cape Town
Africa/Johannesburg timezone
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SOME FEATURES OF BETA DECAY OF EXOTIC NUCLEI AND K-ISOMERS

Not scheduled
20m
Krystal Beach Hotel (Cape Town)

Krystal Beach Hotel

Cape Town

Oral

Speaker

Igor Izosimov

Description

The probability of the β-transition to the nuclear level with excitation energy Е is proportional [1] to the product of the lepton part described by the Fermi function f(Qβ – E) and the nucleon part described by the β-decay strength function Sβ(E). At excitation energies E smaller than Qβ (total β-decay energy), Sβ(E) determines the characters of the β-decay. For higher excitation energies that cannot be reached with the β-decay, Sβ(E) determines the charge exchange nuclear reaction cross sections, which depend on the nuclear matrix elements of the β-decay type [1-3].It was shown [2-5] that the high-resolution nuclear spectroscopy methods give conclusive evidence of the resonance structure of Sβ(E) both for GT and first-forbidden (FF) β-transitions in spherical, deformed, and transition nuclei. The splitting of the peaks in the Sβ(E) for the GT β+/EC-decay of the deformed nuclei into two components was demonstrated [3-6]. Resonance structure of the Sβ(E) for β-decay of halo nuclei was analyzed in [7-9].
Fission and alpha-decay of the high-spin isomers are rather strongly forbidden, while the beta-decay of the high-spin isomers can populate high-spin levels near the yrast-band [10]. Than after a few gamma-decays the yrast-band levels may be populated. The prediction of the energies of the levels of the corresponding yrast-band can be done by using the model proposed in [11]. Such prediction is extremely useful in planning and carry out experiments, especially in the region of heavy and superheavy nuclei [12,13].
In this report the fine structure of Sβ(E) is analysed. Resonance structure of Sβ(E) for GT and FF β-decays, structure of Sβ(E) for halo nuclei, quenching [9] of the weak axial-vector constant gAeff, splitting of the peaks in Sβ(E) for deformed nuclei connected with the anisotropy of oscillations of proton holes against neutrons (peaks in Sβ(E) of GT β+/EC-decay) or of protons against neutron holes (peaks in Sβ(E) of GT β– – decay), and Sβ(E) for the high-spin isomers [10] β-decays in heavy and superheavy nuclei are discussed.

  1. Yu.V. Naumov, A.A. Bykov, I.N. Izosimov, Sov. J. Part. Nucl., 14,175(1983). https://www.researchgate.net/publication/233832321
  2. I.N. Izosimov, Physics of Particles and Nuclei, 30,131(1999). https://www.researchgate.net/publication/259820759
  3. I.N. Izosimov, et al, Phys. Part. Nucl., 42,1804(2011). DOI:10.1134/S1063779611060049
  4. I.N. Izosimov, et al, Phys. At. Nucl., 75,1324(2012). DOI: 10.1134/S1063778812110099
  5. I.N. Izosimov, et al, Phys. Part. Nucl. Lett., 15,298(2018). DOI:10.1134/S1547477118030081
  6. I.N. Izosimov, et al, JPS Conf. Proc., 23,013004 (2018). DOI: 10.7566/JPSCP.23.013004
  7. I.N. Izosimov, JPS Conf. Proc., 23,013005 (2018). DOI: 10.7566/JPSCP.23.013005
  8. I.N. Izosimov, Phys. Part. Nucl. Lett., 15,621(2018). DOI:10.1134/S1547477118060092
  9. I.N. Izosimov, Phys. Part. Nucl. Lett., 16,754(2019). DOI:10.1134/S1547477119060207
  10. A.D. Efimov, I.N. Izosimov, Phys. At. Nucl., 84,408(2021). DOI:10.1134/S1063778821040116
  11. A.D. Efimov, I.N. Izosimov, Phys. At. Nucl. 86,333(2023). DOI:0.1134/S106377882304018X
  12. A.D. Efimov, I.N. Izosimov, Phys. Part. and Nucl. Lett., 18,658(2021).
    DOI: 10.1134/S1547477121060066
  13. A.D. Efimov, I.N. Izosimov, Moscow University Physics Bulletin,78,121(2023). DOI:10.3103/S0027134923010058

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