首页> 外文期刊>Atomic data and nuclear data tables >SHAPE COEXISTENCE EFFECTS OF SUPER- AND HYPERDEFORMED CONFIGURATIONS IN ROTATING NUCLEI .2. NUCLEI WITH 42-LESS-THAN-OR-EQUAL-TO-Z-LESS-THAN-OR-EQUAL-TO-56 AND 74-LESS-THAN-OR-EQUAL-TO-Z-LESS-THAN-OR-EQUAL-TO-92
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SHAPE COEXISTENCE EFFECTS OF SUPER- AND HYPERDEFORMED CONFIGURATIONS IN ROTATING NUCLEI .2. NUCLEI WITH 42-LESS-THAN-OR-EQUAL-TO-Z-LESS-THAN-OR-EQUAL-TO-56 AND 74-LESS-THAN-OR-EQUAL-TO-Z-LESS-THAN-OR-EQUAL-TO-92

机译:旋转核中超变形和超变形结构的形状共存效应.2。 NUCLEI等于或少于42到Z等于或小于等于56和74等于或更少Z的等于或小于等于TO-92

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This work extends our survey of the high-spin nuclear properties published earlier in ATOMIC DATA AND NUCLEAR DATA TABLES (50, 179, 1992), where the results for 58 less than or equal to Z less than or equal to 74 nuclei were presented. The extension here corresponds to nuclei from the adjacent 42 less than or equal to Z less than or equal to 56 and 74 less than or equal to Z less than or equal to 92 regions. In the latter nuclear range, the effects of super- and hyperdeformation are predicted to be even more pronounced. Total energies are calculated for 123 nuclei in the lower-Z range and 215 nuclei in the higher-Z range for spins I = 0 (ground states), 20, 30, 40, 50, and 60. Calculations are based on the Strutinsky method and the cranking approximation. The results are presented in the form of two-dimensional maps of the total nuclear energy as a function of the quadrupole deformations, beta 2 and gamma, and spin. At each spin value and at each (beta 2, gamma) point the energies are minimized with respect to the hexadecapole deformation, beta 4. The macroscopic energy term in the Strutinsky formula corresponds to the ''folded-Yukawa plus exponential'' formulation proposed by Moller and Nix. The microscopic energy term was calculated using the universal Woods-Saxon approach. (C) 1995 Academic Press, Inc. [References: 30]
机译:这项工作扩展了我们先前在《原子数据和核数据表》(50,179,1992)中发表的对高自旋核性质的调查,其中提出了58个小于或等于Z小于或等于74个核的结果。这里的延伸对应于来自相邻42个小于或等于Z小于或等于56的核和74个小于或等于Z小于或等于92个区域的核。在后一个核范围内,超形变和超形变的影响预计会更加明显。对于自旋I = 0(基态),20、30、40、50和60,自旋为Z的较低范围中的123核和较高Z的范围中为215核的总能量。计算基于Strutinsky方法和曲柄近似值。结果以总核能的二维图的形式呈现,该图是四极形变,β2和γ以及自旋的函数。在每个自旋值和每个(β2,γ)点处,相对于十六极形变,β4,能量被最小化。Strutinsky公式中的宏观能量项对应于建议的“折叠-Yukawa加指数”公式。由Moller和Nix撰写。微观能量项是使用通用的Woods-Saxon方法计算的。 (C)1995 Academic Press,Inc. [参考:30]

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