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Dispersion law of exciton polaritons in MQW based photonic crystals

机译:基于MQW的光子晶体激子极性恒代的分散定律

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The exciton polariton dispersion law is analyzed in a one-dimensional multiple-quantum-well based photonic crystal. An effective approach allowing consideration structures with an arbitrary periodic spatial modulation of the dielectric function and the multilevel structure of the exciton spectrum is developed. It is shown that the condition for the Bragg resonance has to be modified to take into account the symmetry of the exciton states and the non-trivial dispersion law for the electromagnetic waves in photonic crystals. For the particular case of a one-level excitonic susceptibility it is shown that the Bragg resonance occurs when the exciton frequency falls at the high-frequency boundary of the photonic band-gap. The polariton's dispersion law is considered. The angular dependence of the spectrum is analyzed. The effect of multiple exciton levels on the polariton spectrum is discussed.
机译:在一维多量子阱基光子晶体中分析激子偏振子分散法。开发了一种有效的方法,允许具有介电功能的任意周期性空间调制和激子谱的多级结构的考虑结构。结果表明,必须修改布拉格共振的条件,以考虑激子状态的对称性和光子晶体中的电磁波的非平凡分散法。对于一种单级激动敏感性的特定情况,示出了当激子频率下降在光子带间隙的高频边界时发生布拉格共振。考虑了Polariton的分散法。分析光谱的角度依赖性。讨论了多个激子水平对极性阳极谱的影响。

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