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THE HELIUM ATOM IN STRONG AND SHORT LASER PULSES: MULTIELECTRON EFFECTS

机译:强激光和短激光脉冲中的氦原子:多电子效应

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Two-electron ejection at low frequencies receives a const ant attention since 15 years from both theoretical and experimental sides. We note in particular the recent measurements of Weber et al (2000) and Moshammer et al (2000), which provide informations on the total ion momentum distribution in the non-sequential regime. Numerically, simulating double electron ionization at 800 nm is an enormous challenge. The main difficulty is that the full resolution of this problem requires the non-perturbative solution of the time-dependent Schrodinger equation (TDSE) together with an accurate representation of electron correlations. These latter requirements lead to very demanding calculations. Much has been learned in the single active electron model (SAE) but very little is known beyond the approximations sustaining the time-dependent Hartree-Fock (TDHF) approach (see Kulander, 1987, 1988, Horbatsch et al, 1992, Maragakis and Lambropoulos, 1997 and Hasbani et al, 2000). Nevertheless, progress have been realized. In particular the resolution of the TDSE with approaches based on finite element developments have been shown to be particularly efficient in the XUV domain. For high frequency fields and femtosecond regime, theoretical investigations are stimulated by the perspectives offered by the harmonic generation and free electron laser sources (FEL). In this context the spectral method has been shown to be particularly efficient. It consists in developing the time-dependent solution of the Schrodinger equation on a truncated basis of antisymmetrised products of orbital func- tions(see Zhang and Lambropoulos, 1995). This type of method includes explicitly the characteristics of the pulse(e.g.the temporal dependence) and the atomic structure (bound and autoionizing states, continua..). Also, it is worth noticing that the various informations on the fintal product of the laser-atom interaction (bound-state populations, ionizasion yield and angular distribution of ejected electrons, branching ratio in electron spectra..) can be easily extracted from the wavefunction at the end of the pulse. Another approach consists in describing the radial wavefunction on a grid. This method is capable of modelling intense-field two-electron effects such as double photoionization (see Dundas et al, 1999) or autoionization effects (see Parker et al, 2000). Due to memory limitation on available computers, rather severe space-time limitation constrains exist. Nevertheless the grid method has been adapted for parallel processing (see Smyth et al, 1998) and it takes advantage of the rapid development of massively parallel machines. Details and references on the various approaches are reviewed in Lambropoulos et al, 1998. Most of the more recent developments are presented in the proceedings of the SILAP2000 Nato Advanced Research Workshop.
机译:从理论和实验两方面来看,自15年来以来,低频双电子喷射一直受到关注。我们特别注意到Weber等人(2000)和Moshammer等人(2000)的最新测量,这些测量提供了有关非顺序状态下总离子动量分布的信息。在数值上,模拟800 nm处的双电子电离是一个巨大的挑战。主要困难在于,要完全解决该问题,需要对时间相关的薛定inger方程(TDSE)进行非摄动解,并精确表示电子相关性。这些后面的要求导致非常苛刻的计算。在单一有源电子模型(SAE)中已经学到了很多东西,但是除了维持与时间有关的Hartree-Fock(TDHF)方法的近似值之外,鲜为人知(参见Kulander,1987、1988; Horbatsch等,1992; Maragakis和Lambropoulos)。 (1997年和Hasbani等人,2000年)。然而,已经取得了进展。特别地,已经证明了基于有限元开发的方法对TDSE的解析在XUV领域特别有效。对于高频场和飞秒状态,谐波产生和自由电子激光源(FEL)提供的观点激发了理论研究。在这种情况下,光谱方法已被证明是特别有效的。它包括在截断的轨道函数反对称乘积的基础上发展Schrodinger方程的时变解(参见Zhang和Lambropoulos,1995)。这种方法明确地包括脉冲的特性(例如时间相关性)和原子结构(束缚和自电离状态,continu ..)。另外,值得注意的是,可以很容易地从波函数中提取出关于激光-原子相互作用的最终产物的各种信息(束缚态种群,离子化产率和喷射电子的角度分布,电子光谱中的分支比等)。在脉冲结束时。另一种方法是描述网格上的径向波函数。该方法能够模拟强电场双电子效应,例如双重光电离(参见Dundas等,1999)或自电离效应(参见Parker等,2000)。由于可用计算机上的内存限制,存在相当严格的时空限制。然而,网格方法已经适用于并行处理(参见Smyth等,1998),并且利用了大规模并行机的快速发展。 Lambropoulos等人,1998年对各种方法的详细信息和参考文献进行了综述。SILAP2000北约高级研究研讨会的论文集介绍了最新的进展。

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