Correspondence between classical dynamics and recurrence spectra of Rydberg hydrogen atom near a metal surface  

Correspondence between classical dynamics and recurrence spectra of Rydberg hydrogen atom near a metal surface

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作  者:李洪云 高嵩 周慧 张延惠 林圣路 

机构地区:[1]College of Physics and Electronics, Shandong Normal University

出  处:《Chinese Physics B》2008年第8期2932-2937,共6页中国物理B(英文版)

基  金:supported by the National Natural Science Foundation of China (Grant Nos 10774093 and 10374061)

摘  要:The chaotic behaviours of the Rydberg hydrogen atom near a metal surface are presented. A numerical comparison of Poincare surfaces of section with recurrence spectra for a few selected scaled energies indicates the correspondence between classical motion and quantum properties of an excited electron. Both results demonstrate that the scaled energy dominates sensitively the dynamical properties of system. There exists a critical scaled energy εc, for ε 〈 εc, the system is near-integrable, and as the decrease of ε the spectrum is gradually rendered regular and finally turns into a pure Coulomb field situation. On the contrary, if ε 〉 εc, with the increase of ε, the system tends to be non-integrable, the ergodic motion in phase space presages that chaotic motion appears, and more and more electrons are adsorbed on the metal surface, thus the spectrum becomes gradually simple.The chaotic behaviours of the Rydberg hydrogen atom near a metal surface are presented. A numerical comparison of Poincare surfaces of section with recurrence spectra for a few selected scaled energies indicates the correspondence between classical motion and quantum properties of an excited electron. Both results demonstrate that the scaled energy dominates sensitively the dynamical properties of system. There exists a critical scaled energy εc, for ε 〈 εc, the system is near-integrable, and as the decrease of ε the spectrum is gradually rendered regular and finally turns into a pure Coulomb field situation. On the contrary, if ε 〉 εc, with the increase of ε, the system tends to be non-integrable, the ergodic motion in phase space presages that chaotic motion appears, and more and more electrons are adsorbed on the metal surface, thus the spectrum becomes gradually simple.

关 键 词:Poincare surfaces of section closed-orbit theory recurrence spectra CHAOS 

分 类 号:O562.3[理学—原子与分子物理]

 

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