A ~ 60-90超变形质量区的自旋和量化对准的简单模型计算

A. Shalaby
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引用次数: 6

摘要

我们使用了一个基于旋转能量公式E(I, K)的简单模型来研究60-90超变形(SD)质量区的结构。利用非线性最小二乘程序的Marquardt方法确定了该模型的高阶惯性参数A和B,将所提出的过渡能与其观测值拟合。计算得到的SD波段的跃迁能与实验得到的跃迁能吻合较好,支持了我们提出的模型。此外,利用动态转动惯量θ(2)和静态转动惯量θ(1)的频率依赖性来确定考虑的SD波段的最低自旋(If)和k值;即58Ni(b1)、58Cu、59Cu(b1)、61Zn、62Zn、65Zn、68Zn、84Zr、86Zr(b1)、88Mo(b1、b2、b3)和89Tc。由于一些考虑的SD波段之间存在同一性,我们研究了增量对准和角动量对准。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Simple model calculations of spin and quantized aligment for the A ∼ 60–90 superdeformed mass region
We have used a simple model based on the rotational energy formula E(I, K) to study the structure of the superdeformed (SD) mass region 60–90. The higher order inertial parameters A and B of such model were determined by using the Marquardt method of nonlinear least-squares routines to fit the proposed transition energies with their observed values. A good agreement between the calculated and corresponding experimental transition energies of the SD bands is obtained which supports our proposed model. In addition, the frequency dependence of the dynamic, θ(2), and static, θ(1), moments of inertia is used to determine the lowest spin (If) and the K-value of the considered SD bands; namely, 58Ni(b1), 58Cu, 59Cu(b1), 61Zn, 62Zn, 65Zn, 68Zn, 84Zr, 86Zr(b1), 88Mo(b1, b2, b3) and 89Tc. As a result of the identity exist among some of the considered SD bands, we have studied the incremental alignment and also the angular momentum alignment.
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