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Parametric Instabilities of both Space Charge and Electromagnetic Waves in GaAs Semiconductors

机译:GaAs半导体中空间充电和电磁波的参数范围

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This paper with the non-linear parametric effects on both space waves (with phase velocity equal to the electron drift velocity) and electromagnetic waves (with phase velocity equal to c / (epsilaon)~(1/2), where epsilon is the permittivity) in GaAs semiconductors. If an external electric field is applied, a negative differential conductivity is obtained. Under these conditions, the electron velocity is a function of the electric field, which is given by E=E_0 + E, where E_0 is the constant part and E is the variable part. The analysis of the parametric interaction fo the waves in the GaAs semiconductor is realized considering both the Maxwell's equations and the velocity function. The one-dimensional model and the axis z, as the spreading wave direction, are chosen. The analyses of instabilities are realized -by using the Blombergen's Method. The instability efficiency is determined by the velocity, V_0, the differnetial mobility, mu_D; and the non-linear parameter, V_D; by means of the temperature model of the Gunn Effect. The efficiency is good if the interaction parameter, V_D; by means of the temperature model of the Gunn Effect. The efficiency is good if the interaction parameters As and alpha_S, which are obtained from the system formed by the Maxwell's equations and the velocity function, are optimal. At the critical field value, E_(crit), the mobility changes its sign and becomes negative, as a result, there are obtained non-linear and linear parametric instabilities of the interactions at fields E>=E_(crit). The nonlinear parameter V_d obtains a maximum at the optimal value of electric field, E_(opt), where all linear processes are very effective.
机译:本文在两个空间波(具有等于电子漂移速度等于C /(EPSILAON)〜(1/2)的相速度(具有相位速度)的非线性参数效果(具有相位速度),其中epsilon是介电常验)在Gaas半导体中。如果施加外部电场,则获得负差分电导率。在这些条件下,电子速度是电场的函数,其由e = e_0 + e给出,其中e_0是恒定部分,e是可变部分。考虑Maxwell的方程和速度函数,实现了GaAS半导体中波的参数交互的分析。选择一维模型和轴Z,作为扩散波方向。使用Blombergen的方法实现了不稳定性的分析。不稳定效率由速度,V_0,差异移动性,MU_D决定;和非线性参数V_D;通过Gunn效应的温度模型。如果交互参数,V_D,效率良好;通过Gunn效应的温度模型。如果从MaxWell等式和速度函数形成的系统获得的交互参数和alpha_s,则效率是良好的。在临界字段值,E_(CRIT)中,移动性改变其符号并变为负,结果,获得字段E> = e_(CRIT)处的相互作用的非线性和线性参数范围。非线性参数V_D在电场的最佳值,E_(OPT)中获得最大值,其中所有线性过程都非常有效。

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