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Theory of non-Markovian gain in strained-layer quantum-well lasers with many-body effects

机译:具有多体效应的应变层量子阱激光器的非马尔可夫增益理论

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A non-Markovian model for the optical gain of strained-layer quantum-well lasers is developed taking into account the valence-band mixing, strain effects, many-body effects, and the non-Markovian relaxation using the time-convolutionless reduced-density operator formalism given in previous papers for an arbitrary driven system coupled to a stochastic reservoir. Many-body effects are taken into account within the time-dependent Hartree-Fock approximation and the valence-band structure is calculated from the 6/spl times/6 Luttinger-Kohn Hamiltonian. The optical gain with Coulomb (or excitonic) enhancement is derived by integrating the equation of motion for the interband polarization. It is shown that the vertex function for the interband polarization can be obtained exactly without relying on the Pade approximation. As a numerical example, an In/sub x/Ga/sub 1-x/As-InP quantum well (QW) is chosen for its wide application in optical communication systems. It is predicted that the Coulomb enhancement of gain is pronounced in the cases of compressive and unstrained QWs while it is negligible in the case of tensile strained QW.
机译:考虑到价带混合,应变效应,多体效应和使用无时间卷积降低密度的非马尔可夫弛豫,建立了应变层量子阱激光器光学增益的非马尔可夫模型。先前论文中给出的与随机油藏耦合的任意驱动系统的操作员形式主义。在与时间有关的Hartree-Fock逼近中考虑了多体效应,并根据6 / spl次/ 6 Luttinger-Kohn哈密顿量计算了价带结构。库仑(或激子)增强的光学增益是通过积分带间偏振的运动方程得出的。结果表明,在不依赖于Pade近似的情况下,可以精确地获得带间极化的顶点函数。作为数值示例,选择In / sub x / Ga / sub 1-x / As-InP量子阱(QW)以在光通信系统中广泛应用。可以预见,在压缩和无应变的QW情况下,库仑增益的增强是明显的,而在拉伸应变的QW情况下则可以忽略不计。

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