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Isospin mixing and the cubic isobaric multiplet mass equation in the lowest T=2, A=32 quintet

  • M. Kamil
  • , S. Triambak*
  • , A. Magilligan
  • , A. Garcia
  • , B. A. Brown
  • , P. Adsley
  • , V. Bildstein
  • , C. Burbadge
  • , A. Diaz Varela
  • , T. Faestermann
  • , P. E. Garrett
  • , R. Hertenberger
  • , N. Y. Kheswa
  • , K. G. Leach
  • , R. Lindsay
  • , D. J. Marín-Lámbarri
  • , F. Ghazi Moradi
  • , N. J. Mukwevho
  • , R. Neveling
  • , J. C. Nzobadila Ondze
  • P. Papka, L. Pellegri, V. Pesudo, B. M. Rebeiro, M. Scheck, F. D. Smit, H.-F. Wirth
*Corresponding author for this work

    Research output: Contribution to journalArticlepeer-review

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    Abstract

    The isobaric multiplet mass equation (IMME) is known to break down in the first T=2,A=32 isospin quintet. In this work we combine high-resolution experimental data with state-of-the-art shell-model calculations to investigate isospin mixing as a possible cause for this violation. The experimental data are used to validate isospin-mixing matrix elements calculated with newly developed shell-model Hamiltonians. Our analysis shows that isospin mixing with nonanalog T=1states contributes to the IMME breakdown, making the requirement of an anomalous cubic term inevitable for the multiplet.

    Original languageEnglish
    Article numberL061303
    Number of pages6
    JournalPhysical Review C
    Volume104
    Issue number6
    DOIs
    Publication statusPublished - 15 Dec 2021

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