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Phonon-Particle Coupling Effects in the Single-Particle Energies of Semi-Magic Nuclei

机译:声子粒子偶联在半魔核的单粒子能中的效应

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摘要

A method is presented to evaluate the particle-phonon coupling (PC) corrections to the single-particle energies (SPEs) in semi-magic nuclei. In such nuclei always there is a collective low-lying 2(+) phonon, and a strong mixture of single-particle and particle-phonon states often occurs. As in magic nuclei, the so-called g(L)(2) approximation, where g(L) is the vertex of the L-phonon creation, can be used for finding the PC correction delta Sigma(PC)(epsilon) to the initial mass operator Sigma(0). In addition to the usual pole diagram, the phonon "tadpole" diagram is also taken into account. In semi-magic nuclei, the perturbation theory in delta Sigma(PC)(epsilon) with respect to Sigma(0) is often invalid for finding the PC corrected SPEs. Instead, the Dyson equation with the mass operator Sigma(epsilon)=Sigma(0)+delta Sigma(PC)(epsilon) is solved directly, without any use of the perturbation theory. Results for a chain of semi-magic Pb isotopes are presented.
机译:提出了一种方法以评估半魔核的单粒子能(SPES)的粒子 - 声子耦合(PC)校正。 在这样的核中,始终存在集体低位2(+)声子,并且通常发生单颗粒和粒子 - 声子状态的强混合物。 如在魔术核中,所谓的G(1)(2)近似,其中G(l)是L-Phonon创建的顶点,可用于查找PC校正Delta Sigma(PC)(epsilon) 初始质量算子Sigma(0)。 除了通常的极图外,还考虑了声子“蝌蚪”图。 在半魔术核中,Delta Sigma(PC)(epsilon)相对于Sigma(0)的扰动理论通常是无效的,用于找到PC校正的SPE。 相反,直接求解具有质量操作员Sigma(EPSILON)= SIGMA(0)+ DERTA SIGMA(PC)(PC)(epsilon)的戴逊等式,而不使用扰动理论。 提出了半魔术Pb同位素链的结果。

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