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具有态守恒赝隙的光子晶体中两能级原子自发辐射的增强与抑制

Enhancement and suppression of the spontaneous emission of a two-level atom in a photonic crystal with a state-conservative photonic pseudogap

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【作者】 刘晓东王义全许兴胜程丙英张道中

【Author】 Liu Xiao-Dong 1)2) Wang Yi-Quan 1) Xu Xing-Sheng 1) Cheng Bing-Ying 1) Zhang Dao-Zhong 1) 1) (Laboratory of Optical Physics, Institute of Physics, Chinese Academy of Sciences, Beijing 100080, China) 2) (Department of Electromechanical and Information Engineering,Dalian Nationalities University,Dalian 116600,China)

【机构】 中国科学院物理研究所光物理实验室中国科学院物理研究所光物理实验室 北京100080大连民族学院机电信息工程系大连116600北京100080北京100080

【摘要】 论证了在赝带隙光子晶体中存在一个全频率域态总数守恒规则 ,在完全带隙光子晶体中还存在一个局域态总数守恒规则 .态总数守恒规则指出 ,如果一个光子晶体的态密度在某些频率范围存在相对于等效介质态密度的谷 ,则一定由其他频率范围内相对于等效介质态密度的峰来补偿 .使用符合态总数守恒规则的态密度模型 ,解释了态密度调制导致的自发辐射谱增强、抑制、变窄、红移、蓝移以及谱分裂等光子晶体中的量子光学现象 .该理论比较适合研究在具有赝带隙的光子晶体中大量随机分布的发光原子或分子的自发辐射行为 .

【Abstract】 It is shown that there exist a conservation rule of the number of states in a photonic crystal with pseudogaps in the whole frequency regime, and a local conservation rule of the number of states in a photonic crystal with completely photonic band gaps in every band regime. These conservation rules state that, relative to the photonic density of states (DOS) in the effective medium of a photonic crystal, if a valley of the DOS in the photonic crystal appears in some range of frequencies, it must be compensated for by the increases over some other ranges. In this paper, using a model DOS with a state-conservative photonic pseudogap, we obtain naturally the enhancement and suppression of spontaneous emission of a two-level atom in a photonic crystal, and a DOS-induced suppression, enhancement, narrowing and redshift or blueshift of spontaneous emission spectra. Our theory will be especially appropriate in the problem of the spontaneous emission of a collection of dependently emitting atoms or molecules with essentially random dipole orientations in a photonic crystal with a photonic pseudogap.

【基金】 国家自然科学基金 (批准号 :60 0 780 0 7)资助的课题~~
  • 【文献出处】 物理学报 ,Acta Physica Sinica , 编辑部邮箱 ,2004年01期
  • 【分类号】O734
  • 【被引频次】11
  • 【下载频次】144
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