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本文从圆极化光场中氢原子Schr?dinger方程的空间平移形式出发,分析修筛库仑势的特点,找出一个小参量,推导出Floquet-Schr?dinger方程的零阶、一阶和二阶近似方程。同时也证明了这种按小参量展开的方法能使循环迭代方法给出正确的结果。最后,通过与前人结果的定性比较,阐明了本文提出的微扰迭代方法的优点。Starting from the space-translated version of Schr?dinger equation of H-atoms in the laser fields with circular polarization, the features of the dressed coulomb potential are analyzed, a small expansion parameter is found and a perturbation-iteration method is presented. Then the zero to second order approximation equations of Floquet-Schr?dinger equation are derived It is shown that the above-mentioned expansion in the small parameter makes the iteration method to give a correct result. Furthermore, the advantages of the approach are qualitatively displayed by a brief comparison of the results given in this paper with the previous results.







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