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兰姆移位的一种半定量计算方法
引用本文:倪光炯,王海滨,严军,李海龙. 兰姆移位的一种半定量计算方法[J]. 中国物理 C, 2000, 24(5): 400-407
作者姓名:倪光炯  王海滨  严军  李海龙
作者单位:复旦大学物理系,上海,200433,Department of Physics, University of Michigan, Ann Arbor, MI 48109-1120,USA,Department of Physics,New York Uviversity, 4 Washington Place, NY1003,USA,Department of Physics,City College of New York, 137th St. & Covent Ave. NY 10031,USA
基金项目:中国科学院资助项目,19377102,
摘    要:考虑一个自由电子以动量p运动时因吸放虚光子而引起自能的辐射修正,用非协变形式的量子微扰论算出它有b2p4的形式.在此基础上加上真空极化修正和核有限半径引起的修正,算得氢原子2S1/2–2P1/2态的兰姆移位为1056.522MHz,比实验值1057.845MHz仅小0.13%. 用Dirac方程作相对论性修正后,还计算了氢原子4D5/2–4S1/2态的能级差,所谓“超兰姆移位”和1S态的“绝对”兰姆移位.误差最大达6.7%,并分析了原因.

关 键 词:兰姆移位  量子电动力学  辐射修正  微扰论  虚光子  约化质量重正化  自旋磁矩
收稿时间:1999-06-09

Lamb Shift Calculated by a Semiquantitative Method
NI GuangJiong,WANG HaiBin,YAN Jun,LI HaiLong. Lamb Shift Calculated by a Semiquantitative Method[J]. High Energy Physics and Nuclear Physics, 2000, 24(5): 400-407
Authors:NI GuangJiong  WANG HaiBin  YAN Jun  LI HaiLong
Abstract:The radiative correction of self energy of an electron moving with momentum p and emitting absorbing the virtual photon is calculated by the noncovariant quantum perturbation theory to have the form being b 2p 4 . After adding modifications arising from the vacuum polarization and finite nucleus size,we find the Lamb shift (LS) of 2S 1/2 -2P 1/2 states in Hydrogen atom being 1056.522 MHz,smaller than the experimental value 1057.845 MHz by 0.13%. Taking the relativistic modification by Dirac equation into account,the energy differences of 4D 5/2 4 S 1/2 states, the so called Hyper LS and absolute LS of 1 S state in Hydrogen are also calculated with maximum discrepancy up to 6.7%. The reasons are analyzed.For dealing with the divergence,we propose a simple but effective regularization renormalization method,showing that we have to reconfirm the reduced mass first before bringing a finite and fixed modification to it via radiative corrections.
Keywords:Lamb shift   quantum electrodynamics  radiation correction   perturbation theory   virtual photon  reduced mass  renormalization   spin magnetic moment  
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