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Influence of external electric field on laser- induced wave process occurring in semiconductor under the femtosecond pulse acting

机译:飞秒脉冲作用下外部电场对半导体中激光诱导波过程的影响

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We analyze laser-induced periodic structures developing in a semiconductor under both femtosecond pulse acting and external electric field action. These structures are appeared due to optical Instability appearance, which is caused by nonlinear dependence of semiconductor absorption coefficient from charged particles concentration. Dependence of the semiconductor absorption is induced as by the Fermi energy level renormalization so by the Burstein-Moss effect. The electron mobility, electron diffusion, and laser-induced electric field are taken into account for laser pulse propagation analyzing in semiconductor. We found out that an external electric field causes complicated motion of high absorption domain in a semiconductor. In certain cases, it causes drops developing of charged particles. External electric field acting can result in helical structures appearing of high concentration of generated charged particles. Moreover, under the action of the external electric field one can expect developing of chaotic spatio-temporal structure of charged particles which will induce chaotic changing of time-dependent optical radiation distribution. In turn, such spatio-temporal structures generate electro-magnetic waves with complicated pulse shape and spatial profile. It may be important at generation of the THz radiation because it changes the radiation generation direction. We discuss also briefly the finite-difference schemes, which can be used for computer simulation of the problem under consideration.
机译:我们分析了飞秒脉冲作用和外部电场作用下半导体中激光诱导的周期性结构的发展。这些结构的出现是由于光学不稳定性的出现,这是由半导体吸收系数与带电粒子浓度的非线性相关性引起的。费米能级重新归一化导致半导体吸收的依赖性,布尔斯坦-莫斯效应则引起半导体吸收的依赖性。在半导体中进行激光脉冲传播分析时,要考虑电子迁移率,电子扩散和激光感应电场。我们发现,外部电场会导致半导体中高吸收域的复杂运动。在某些情况下,它会导致带电粒子形成液滴。外部电场作用会导致螺旋结构出现高浓度的带电粒子。而且,在外电场的作用下,可以预期带电粒子的混沌时空结构的发展,这将引起随时间变化的光辐射分布的混沌变化。继而,这种时空结构产生具有复杂脉冲形状和空间轮廓的电磁波。由于太赫兹辐射会改变辐射的产生方向,因此在太赫兹辐射的产生中可能很重要。我们还将简要讨论有限差分方案,该方案可用于所考虑问题的计算机模拟。

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