论文标题

在协变量功能理论中,单粒子光谱的形状共存岛

Islands of shape coexistence from single-particle spectra in covariant density functional theory

论文作者

Bonatsos, Dennis, Karakatsanis, K. E., Martinou, Andriana, Mertzimekis, T. J., Minkov, N.

论文摘要

使用Nilsson量子数使用DDME2功能和标记单粒子能量轨道的协变密度功能理论,搜索与形状共存的粒子孔(P-H)激发Z = 38至84。 n = 66分别根据公认的这些区域中形状共存的P-H解释,我们称之为中子诱导的形状共存,因为中子是在质子轨道中产生孔的电梯。在n = 90和n = 60附近发现了相似但较小的形状共存岛,在相关质子中壳周围的区域限制z = 66和z = 39,与3维的各向同性谐波振荡器(3D-HO)魔术数n = 112和n = 70的p-hos振荡器(3d-ho)的p-h激发相关,与参与的par n = 112和n = 70相对。 1H11/2分别为变形开始。我们称这种情况称质子诱导的形状共存,因为质子充当了中子轨道中孔的电梯,因此为这些区域的形状共存提供了可能的显微镜机制。在n = 40,z = 40的区域中,一个岛屿位于中子p-h激发和质子P-h激励上既有。

Using covariant density functional theory with the DDME2 functional and labeling single-particle energy orbitals by Nilsson quantum numbers, a search for particle-hole (p-h) excitations connected to the appearance of shape coexistence is performed for Z=38 to 84. Islands of shape coexistence are found near the magic numbers Z=82 and Z=50, restricted in regions around the relevant neutron midshells N=104 and N=66 respectively, in accordance to the well accepted p-h interpretation of shape coexistence in these regions, which we call neutron-induced shape coexistence, since the neutrons act as elevators creating holes in the proton orbitals. Similar but smaller islands of shape coexistence are found near N=90 and N=60, restricted in regions around the relevant proton midshells Z=66 and Z=39 respectively, related to p-h excitations across the 3-dimensional isotropic harmonic oscillator (3D-HO) magic numbers N=112 and N=70, which correspond to the beginning of the participation of the opposite parity orbitals 1i13/2 and 1h11/2 respectively to the onset of deformation. We call this case proton-induced shape coexistence, since the protons act as elevators creating holes in the neutron orbitals, thus offering a possible microscopic mechanism for the appearance of shape coexistence in these regions. In the region around N=40, Z=40, an island is located on which both neutron p-h excitations and proton p-h excitations are present.

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