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Classification of resonances and pairing effects onn−Ascattering within the Hartree-Fock-Bogoliubov framework
Physical Review C ( IF 3.2 ) Pub Date : 2021-09-07 , DOI: 10.1103/physrevc.104.034606 K. Mizuyama , H. Cong Quang , T. Dieu Thuy , T. V. Nhan Hao
Physical Review C ( IF 3.2 ) Pub Date : 2021-09-07 , DOI: 10.1103/physrevc.104.034606 K. Mizuyama , H. Cong Quang , T. Dieu Thuy , T. V. Nhan Hao
The properties of the scattering solutions obtained as poles of the and matrices are analyzed in terms of pairing effects in the framework of the Hartree-Fock-Bogoliubov (HFB) Jost function. As a result of our analysis, we found the following: in order for the poles of the matrix to form a resonance, there must be a pole of the matrix nearby. Within the framework of HFB theory, there are three types of resonance states; shape resonances, particle-type, and hole-type quasiparticle resonances. Other scattering states that can be classified are independent - and -matrix poles. It is shown both numerically and qualitatively using the Jost function that the pair-correlation effect is hardly observed in the shape resonance state, and that the appearance of the pair-correlation effect is different in the particle-type and hole-type quasiparticle resonance. We also found a noteworthy correlation effect that independent -matrix poles break the metastable structure of the wave function of the quasiparticle resonance and turn it into an independent -matrix pole. The correlation effect that the poles of the independent matrix break the metastable structure of the inner wave function without breaking the resonance structure of the outer wave function when a pole of the independent matrix is near the hole-type resonance state was also revealed. This is considered to be another aspect of the Fano effect.
中文翻译:
Hartree-Fock-Bogoliubov 框架内对 n−Ascattering 的共振和配对效应的分类
作为极点获得的散射溶液的性质 和 在 Hartree-Fock-Bogoliubov (HFB) Jost 函数的框架中,根据配对效应分析矩阵。作为我们分析的结果,我们发现了以下内容:为了使极点 矩阵要形成共振,必须有一个极点 矩阵附近。在 HFB 理论的框架内,存在三种类型的共振态:形状共振、粒子型和空穴型准粒子共振。其他可分类的散射状态是独立的- 和 -矩阵极点。使用Jost函数从数值上和定性上都表明,在形状共振状态下几乎观察不到对相关效应,并且在粒子型和空穴型准粒子共振中对相关效应的出现是不同的。我们还发现了一个值得注意的相关效应,即独立的- 矩阵极点打破了准粒子共振波函数的亚稳态结构,使其成为独立的 -矩阵极点。独立极点的相关效应 矩阵破坏内部波函数的亚稳态结构而不破坏外部波函数的共振结构,当独立的极点时 基体附近的空穴型共振状态也被揭示。这被认为是法诺效应的另一个方面。
更新日期:2021-09-07
中文翻译:
Hartree-Fock-Bogoliubov 框架内对 n−Ascattering 的共振和配对效应的分类
作为极点获得的散射溶液的性质 和 在 Hartree-Fock-Bogoliubov (HFB) Jost 函数的框架中,根据配对效应分析矩阵。作为我们分析的结果,我们发现了以下内容:为了使极点 矩阵要形成共振,必须有一个极点 矩阵附近。在 HFB 理论的框架内,存在三种类型的共振态:形状共振、粒子型和空穴型准粒子共振。其他可分类的散射状态是独立的- 和 -矩阵极点。使用Jost函数从数值上和定性上都表明,在形状共振状态下几乎观察不到对相关效应,并且在粒子型和空穴型准粒子共振中对相关效应的出现是不同的。我们还发现了一个值得注意的相关效应,即独立的- 矩阵极点打破了准粒子共振波函数的亚稳态结构,使其成为独立的 -矩阵极点。独立极点的相关效应 矩阵破坏内部波函数的亚稳态结构而不破坏外部波函数的共振结构,当独立的极点时 基体附近的空穴型共振状态也被揭示。这被认为是法诺效应的另一个方面。