Improved semi-empirical formulae for Beta-decay

Q2 Physics and Astronomy Physics Open Pub Date : 2023-10-31 DOI:10.1016/j.physo.2023.100187
Reddi Rani L. , H.S. Anushree , H.C. Manjunatha , N. Sowmya , L. Seenappa , K.N. Sridhar , P.S. Damodhara Gupta
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引用次数: 0

Abstract

We attempted to improve semi-empirical equations for β-decay in the atomic number range 1Z42 and mass number range 3A118. We suggested a semi-empirical formula in terms of an atomic number of daughter nuclei and decay energy in keV. We divided the nuclei into four categories: even(Z)-even(N), even(Z)-odd(N), odd(Z)-even(N), and odd(Z)-odd(N) to propose improved semi-empirical formulae. The existing equation values are compared to the experimental results. When compared to other semi-empirical equations accessible in the literature, the standard deviation produced from the current formula is lower. The improved semi-empirical formulas are of the first kind, requiring only an atomic number of daughter and decay energy during β-decay. This study discovers a significance in predicting β-decay.

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改进的β衰变半经验公式
我们试图改进原子序数1≤Z≤42和质量数3≤A≤118范围内β−衰变的半经验方程。我们提出了一个关于子核原子序数和keV衰变能量的半经验公式。我们将原子核分为四类:偶(Z)-偶(N)、偶(Z)-奇(N)、奇(Z)-偶(N)和奇(Z)-奇(N),并提出改进的半经验公式。将已有的方程值与实验结果进行了比较。与文献中可获得的其他半经验方程相比,当前公式产生的标准差较低。改进的半经验公式属于第一类,只需要子原子序数和β−衰变过程中的衰变能量。该研究对预测β−衰变具有重要意义。
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来源期刊
Physics Open
Physics Open Physics and Astronomy-Physics and Astronomy (all)
CiteScore
3.20
自引率
0.00%
发文量
19
审稿时长
9 weeks
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