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用含时薛定谔方程的多态展开(TDMA)方法求解含时薛定谔方程。该方法将含时波函数以基函数展开,通过求解展开系数的一阶微分方程组得到任意时刻的波函数。并将这一方法用于强激光场中谐振子的高次谐波的计算,以HCl分子为例,计算了在脉冲激光作用下高次谐波的产生和对应的激光强度、波长和脉冲宽度。  相似文献   
2.
High-order harmonic generations from a one-dimensional Coulomb potential atom are calculated with the initial state prepared as a coherent superposition between its ground and first excited states. When the energy difference of the two states is small, we can choose proper laser pulse such that the first excited state can be excited only to other bound states instead of being ionized. We show that only the hyper-Raman lines are observable instead of the harmonics. The energy difference of the ground and the first excited state can be deduced from the highest peak of the hyper-Raman lines. We further show that the similar results can be obtained by using a combination of two laser pulses with different frequencies interacting with the atom initially at the ground state.  相似文献   
3.
用含时薛定谔方程的多态展开(TDMA)方法求解含时薛定谔方程.该方法将含时波函数以基函数展开,通过求解展开系数的一阶微分方程组得到任意时刻的波函数.并将这一方法用于强激光场中谐振子的高次谐波的计算,以HCl分子为例,计算了在脉冲激光作用下高次谐波的产生和对应的激光强度、波长和脉冲宽度.  相似文献   
4.
周兆妍  袁建民 《中国物理 B》2008,17(12):4523-4528
The photon emission spectrum of the hydrogen atoms in an intense high-frequency laser pulse is simulated by using one-dimensional soft Coulomb potential. Regular fine structures appear on the two sides of both the odd and even multiples of photon energy of the laser field besides the ordinary odd harmonic peaks. It is proved that the splits of the fine structures are responsible for hyper-Raman lines and the energy spacing between the odd harmonic lines is equal to the difference in energy between the eigenstates with the same parity of the time averaged Krameters Henneberger (KH) potential. By analysing the features of the fine structures, we also verify that the so-called even order harmonics under the stabilization condition are indeed hyper-Raman lines caused by the transitions between the dressed atomic states with different values of parity.  相似文献   
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