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    Second Order Optical Nonlinearity in Glassy Material and Some Applications
    清华大学电机系 赵 煦 教授 12/08/2004

    Basic Concept of Nonlinear Optics Phase-Matching Quasi-Phase-Matching (QPM) QPM-SHG of Blue Light in Nonlinear Crystal Creating Second Order Nonlinearity in Glass How to Implement QPM in Glass QPM-SHG in Glass
    Some Basics of Nonlinear Optics
    SHG Power Conversion
    kL L2 Pω P2 ω 2 2 η= =2 sin c Pω A 2 ε 0 nω n 2 ω
    k = k lc =

    3 2
    2 ω 2 d eff
    2 kω
    2π λ = k 4 (n 2 ω n ω coherence length
    )
    SHG in Waveguide
    p kω →βω q k2ω →β 2ω
    2 1 → overlap int egral A
    (
    )
    =
    [∫∫ E
    2 q p p Eω Eω dxdy 2ω
    ]
    清华大学电机系
    Quasi-Phase-Matching
    Historical
    – 1962 Armstrong, Bloembergen, Ducning, Pershan Phys. Rev. 127, 1918
    v v v (2) P (ω 3 ) = ε 0 χ : E (ω 1 ) E (ω 2 ) v v v v 2π k =0 K = K 3 K 2 K1 + ∧ ∧ : periode of periodical reversal of χ ( 2 )
    Quasi-Phase-Matching (Periodic reversal of χ(2) ) – Periodic insertion of crystal with an inverted crystal orientation _ Periodic reversal of ferroelectric domain of nonlinear crystal (periodic poling)
    清华大学电机系
    QPM-SHG in Ferroelectric Crystal
    P2ω P ω
    η = 8π
    2

    2 2 kL = ηP L sin c ω 2
    ( )
    2 (G m d eff )2 / ε 0 nω n 2 ω c λ2 A ω
    G m = π2 sin m π D m
    (
    )

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