Page 365 - Tunable Lasers Handbook
P. 365

7 Optical Parametric Oscillators   325

                          TABLE 4  Nonlinear Coefficients for Selected Nonlinear Materialsa

                          Crgslal   Point group       Nonlinear Coefficients

                          ADP         42m             d36 = 0.53
                          KDP         42m             d36 = 0.44
                          CD*A        42m             dj6 = 0.40
                          LiNbO,      3m              d2> = 2.76  d;, = -5.44
                          BBO         3m              dZ2 = 2.22.  dj, = 0.16
                          KTP         mmL             d31 = 6.5  d72 = 5.0  d,,  = 13.7
                                                      dzl = 7.6  dI5 = 6.1
                          LBO         mm2             d,,  = -1.09   d;, _- = 1.17  d33 = 0.065
                          4gGa4,      4.2m            d36 = 13.4
                          AgGaSe?     42m             d36 = 37.4
                          CdSe        bmm             d,,5  = 18.0
                          ZnGeP?      4?m             li14 = 75.4
                          TI ,ASS?,   3m              d222 = 16.0  d,,  = 15.0
                          aUnits of the nonlinear coefficients are IOW? m/V.





                     merely permute the subscripts are equal. Conditions where this is valid can be
                     met  in cases where the dispersion of  the electronic polarizability is negligible.
                     Such conditions exist in a majority of practical crystals. Assumption of this sym-
                     metry condition simplifies the expressions for the nonlinear coefficient.
                        Birefringence  must  be  sufficient  to achieve phase  matching  and  adequate
                     tuning but bleyond that more birefringence is not usually desirable. A large bire-
                     fringence  usually  indicates  a  restricted  acceptance  angle  and  a  large  birefrin-
                     gence angle, Both of these effects can limit the efficiency of the parametric inter-
                     action. However. there are instances where angular tuning rates can benefit from
                     a large birefringence.
                        Temperature sensitivity arises through the variation of the refractive indices
                     with  temperature,  Because,  in  general,  the  variations  of  the  ordinary  and  the
                     extraordinary refractive index with temperature are different, the phase-matching
                     condition varies with temperature. If this difference is large, a small variation in
                     the  ambient  temperature  changes  the  phase-matching  condition  and  adversely
                     affects the efficiency. Thus, to maintain the efficiency, temperature control of the
                     nonlinear  crystal  may  b'e  required.  Although  temperature  control  is  straight-
                     forward it adds complexity to the system. In high-power situations, a large dif-
                     ference  in  the  variation  of  the  refractive  indices  adversely  affects the  average
                     power limits of a given nonlinear interaction. On the other hand. a large differ-
                     ence in the variation  of  the refractive  indices  with  temperature may  allow  90"
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