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谐振子模型下的高阶非线性极化率的递推计算公式(英文) 被引量:1

The recursive calculative formula of high order nonlinear optical susceptibility utilizing anharmonic oscillator model
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摘要 在谐振子模型下 ,将位移展开式代入只含有二阶简谐势能的谐振子方程中 ,导出三阶非线性光学极化率 ,同时给出了计算高阶非线性光学极化率的递推公式 . Basing on the anharmonic oscillator model, only accounting the second order anharmonic potential, and substituting the expanding displacement into the anharmonic oscillator equation containing only the second potential, the third order nonlinear optical susceptibility was deduced, and the recursive calculative formula of the higher order nonlinear optical susceptibilities was also obtained.
作者 范希智
出处 《鞍山师范学院学报》 2003年第6期37-41,共5页 Journal of Anshan Normal University
关键词 谐振子模型 高阶非线性极化率 递推公式 位移展开式 The anharmonic oscillator model The third order nonlinear susceptibility Higher order nonlinear susceptibilities The recursive calculative formula
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参考文献5

  • 1[1]BLOEMBERGEN N.Nonlinear Optics[M].New York:Benjamin,1965.
  • 2[2]SHEN Y R.The Principles of Nonlinear Optics[M].New York:Wiley,1984.
  • 3[3]ZIQIANG ZHU,SHIFAN WANG,XIANYU SU.The Course of Modern Optics[M].Chengdu:Sichuan University Press,1990.
  • 4[4]MILLS D L.Nonlinear Optics[M].Berlin Heidelberg:Springer-Verlag,1991.
  • 5[5]SHUNXIANG SHI,GUOFU CHEN,WEI ZHAO,et al.Nonlinear Optics[M].Xi'an:Xi'an Electronic University of Science and Technology Press,2003.

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