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施加电场的半抛物量子阱中的二阶非线性光学极化率(英文) 被引量:6

Second-order Nonlinear Optical Susceptibility of a Semi-parabolic Quantum Well with an Applied Electric Field
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摘要 利用量子力学中的紧致密度矩阵方法 ,研究了施加电场的半抛物量子阱中的二阶非线性光学极化率 (光整流系数 ) ,得到了此系统的光整流系数的解析表达式 数值计算的结果表明 ,随着电场强度的增加 ,光整流系数几乎线性随之增加 ,而且在同样的电场强度及抛物束缚势频率作用下 ,半抛物量子阱模型中的光整流系数比抛物量子阱模型中的值大一个数量级 。 By using the compact density matrix method, the second-order nonlinear optical susceptibility (optical rectification, OR) in a semi-parabolic quantum well (QW) with an applied electric field has been theoretically investigated. Numerical results reveal that OR coefficient in the model nearly linearly increases with the increase of magnitude of the electric field, and the coefficient is 10 times larger than that in the parabolic QW under the same electric field and frequency of parabolic confining potential, which is due to the asymmetry of the system and the electric field effect.
出处 《光子学报》 EI CAS CSCD 北大核心 2003年第4期437-440,共4页 Acta Photonica Sinica
基金 SupportedbyNaturalScienceFoundationofGuangdongProvince
关键词 二阶非线性光学极化率 半抛物量子阱 电场强度 光整流系数 紧致密度矩阵方法 数值计算 量子光学 Second-order nonlinear optical susceptibility Semi-parabolic quantum well Density matrix approach
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  • 1[1]Kazarinov R F, Suris R A. Possibility of the amplification of electromagnetic waves in a semiconductor with a super-lattice. Sov Phys Semicond, 1971, 5(3): 707~709
  • 2[2]Capasso F, Mohammed K, Cho A Y. Resonant tunneling through double barriers, perpendicular quantum transport phenomena in super-lattice, and their device applications. IEEE J Quantum Electron, 1986, QE-22(10):1853~1869
  • 3[3]Miller D A B. For a review of quantum-well switching devices and other device. Int J High Speed Electron, 1991, 1(1): 19~23
  • 4[4]Leug Tsang, Shun-Lien Chuang, Shing M.Lee. Second-order nonlinear optical susceptibility of a quantum well with an applied field. Phys Rev(B), 1990,41(9): 5942~5951
  • 5[5]Khurgin J. Second-order nonlinear effects in asymmetric quantum well structures. Phys Rev(B), 1988, 38(6): 4056~4066
  • 6[6]Atanasov R, Bassani F. Second-order nonlinear optical susceptibility of asymmetric quantum well. Phys Rev(B), 1994, 50(11): 7809~7819
  • 7[7]Rosencher E, Bois Ph. Model system for optical nonlinearities: Asymmetric quantum wells. Phys Rev(B), 1991, 44(20): 11315~11327
  • 8[8]Gurnick M K, Detemple T A. Synthetic nonlinear semiconductors. IEEE J Quantum Electon, 1983, QE-19(5): 791~794
  • 9[9]Khurgin J. Second-order intersubband nonlinear optical susceptibilities of asymmetric quantum well structures. Optical Society of America, Washington DC, 1989.69~72
  • 10[10]Yuh P F, Wang K L. Optical second-order susceptibility of asymmetric coupled well structures in the exciton region. J Appl Phys, 1989, 65(1): 4377~4381

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