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Pushing periodic-disorder-induced phase matching into the deep-ultraviolet spectral region: theory and demonstration

机译:将周期无序诱发的相位匹配推入深紫外光谱区域:理论与论证

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摘要

Schematic graph of the birefringent phase-matching condition in a negative uniaxial crystal. is the phase-matching angle. Along this direction, ( ) =  (2 ) and Δ  = 0. Schematic graph of the quasi-phase-matching condition in a ferroelectric crystal. The up and down arrows represent positive and negative polarizations, respectively. The period length Λ is double the coherence length (Λ =   +  ). Schematic graph of the additional phase-matching condition in arbitrary nonlinear optical crystals. The white and gray regions represent the ordered crystal and the disordered amorphous state, respectively. The period length Λ equals the sum of the ordered width and disordered width (Λ =   +  ). Notably, and may be equivalent to or an integer multiple of . /0 and / represent the second-order nonlinear coefficient and refractive index of the ordered and disordered regions, respectively. The amplitude of the generated second-harmonic (SH) field under phase-mismatching and different phase-matching conditions. Equal interaction lengths of the nonlinear media and the same efficient nonlinear coefficients are assumed. The period length Λ for quasi-phase-matching and additional phase matching is 2 (Λ =   +  )
机译:负单轴晶体中双折射相位匹配条件的示意图。是相位匹配角。沿着该方向,()=(2),Δ= 0.铁电晶体中的准相位匹配条件的示意图。向上和向下箭头分别代表正和负极化。周期长度Λ是相干长度的两倍(Λ= + +)。任意非线性光学晶体中附加相位匹配条件的示意图。白色和灰色区域分别表示有序晶体和无序非晶态。周期长度Λ等于有序宽度和无序宽度的总和(Λ= ++)。值得注意的是,并且可以等于或为的整数倍。 / 0和/分别表示有序和无序区域的二阶非线性系数和折射率。在相位不匹配和不同相位匹配条件下产生的二次谐波(SH)场的振幅。假设非线性介质的相互作用长度相等,并且有效非线性系数相同。准相位匹配和附加相位匹配的周期长度Λ为2(Λ= +)

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