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Infinitesimal cranking for triaxial angular-momentum-projected configuration-mixing calculation and its application to the gamma vibrational band

机译:三轴角动量投影的无穷小曲柄   配置混合计算及其在伽马振动中的应用   带

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摘要

Inclusion of time-odd components into the wave function is important forreliable description of rotational motion by the angular-momentum-projectionmethod; the cranking procedure with infinitesimal rotational frequency is anefficient way to realize it. In the present work we investigate the effect ofthis infinitesimal cranking for triaxially deformed nucleus, where there arethree independent cranking axes. It is found that the effects of cranking aboutthree axes on the triaxial energy spectrum are quite different and inclusion ofall of them considerably modify the resultant spectrum from the one obtainedwithout cranking. Employing the Gogny D1S force as an effective interaction, weapply the method to the calculation of the multiple gamma vibrational bands in$^{164}$Er as a typical example, where the angular-momentum-projectedconfiguration-mixing with respect to the triaxial shape degree of freedom isperformed. With this method, both the $K=0$ and $K=4$ two-phonon gammavibrational bands are obtained with considerable anharmonicity. Reasonably goodagreement, though not perfect, is obtained for both the spectrum and transitionprobabilities with rather small average triaxial deformation $\gamma\approx9^\circ$ for the ground state rotational band. The relation to the wobblingmotion at high-spin states is also briefly discussed.
机译:通过角动量投影法可靠地描述旋转运动,将时间奇数分量包含在波动函数中非常重要;具有最小旋转频率的起动过程是实现它的有效方法。在目前的工作中,我们研究了这种无穷小启动对三轴变形核的影响,该核具有三个独立的启动轴。发现在三个轴上摇动对三轴能谱的影响是完全不同的,并且将它们全部包括在内大大改变了未经摇动获得的谱的合成谱。利用Gogny D1S力作为一种有效的相互作用,我们将该方法应用于计算$ ^ {164} $ Er中的多个伽马振动带,作为一个典型示例,其中角动量投影配置混合相对于三轴形状执行自由度。用这种方法,获得了两个声子γ振动振动带,其中K = 0 = $和K = 4 = 2。对于频谱和跃迁概率,尽管基态旋转带的平均三轴平均变形$ \γ\ approx9 ^ \ circ $很小,但仍获得了合理的良好协议,尽管并不完美。还简要讨论了在高旋转状态下摆动运动的关系。

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