Acta Physica Sinica, Volume. 68, Issue 9, 092101-1(2019)
Fig. 1. Single particle resonance states for orbital of n-α systems calculated by using CMR-GF method under four different integral paths. The red pentagram represents the resonant state, the circle represents the continuum, and the green solid line represents the integral path in the momentum plane. 用CMR-GF方法在4种不同积分路径下计算得到的n-α系统的 轨道的单粒子共振态, 图中红色五角星代表共振态, 点心圆圈代表非共振连续谱, 绿色实线代表动量平面内的积分路径
Fig. 2. Single particle resonance states for
orbital of n-α systems. The red sphere represents the resonant state, the circle represents the continuum, and the green solid line represents the integral path in the momentum plane.
同
Fig. 3. CLD of the state under four different integral paths calculated by CMR-GF method. 在四种不同积分路径下, 用CMR-GF方法计算得到的 态CLD
Fig. 4. CLD of the state under four different integral paths calculated by CMR-GF method. 在四种不同积分路径下, 用CMR-GF方法计算得到的 态CLD
Fig. 5. The
phase shift of n-α scattering system. The orange long dotted line represents the resonant scattering phase shift, the red short dotted line represents the continuum scattering phase shift, the black solid line represents the total scattering phase shift, the purple circle represents the scattering phase shift calculated by
Fig. 6. The
phase shift of n-α scattering system. The orange long dotted line represents the resonant scattering phase shift, the red short dotted line represents the continuum scattering phase shift, the black solid line represents the total scattering phase shift, the purple circle represents the scattering phase shift calculated by
Fig. 7. Resonant cross section, continuum cross section, and total scattering cross section of -wave scattering. 波散射的共振态截面、连续谱截面和总散射截面
Fig. 8. Resonant cross section, continuum cross section, and total scattering cross section of -wave scattering. 波散射的共振态截面、连续谱截面和总散射截面
Fig. 9. Total scattering cross section of the n-α system. The solid points represent the calculated results, and the circles represent the experimental data.系统的总散射截面(实点表示计算结果, 圆圈表示实验数据)
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Xiao-Wei Wang, Jian-You Guo.
Category: Research Articles
Received: Dec. 13, 2018
Accepted: --
Published Online: Oct. 29, 2019
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