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7 Optical Parametric Oscillators   343

                     10. TUNING

                        Tuning  of  the opical parametric  oscillator can be  handled using the  same
                     techniques as described in the chapter on solid-state lasers (Chapter 6; see also
                     Chapter 2). However, significant differences do exist that can be attributed to the
                     difference in the operating principles of  the two devices.  Some of  these differ-
                     ences  are manifest  in  the  coarse  tuning  available  with  phase  matching  of  the
                     optical parametric oscillator and in the time-varying instanteous gain, A hich has
                     to be taken into account if  injection seeding is to be utilized. However, because
                     many of the tuning and line narrowing elements are discussed in Chapter 6, the5
                     will not be discussed here. Rather, the tuning aspects unique to the optical para-
                     metric oscillator will be emphasized.
                        Coarse tuning of Lhe  optical parametric oscillator can be accomplished using
                     either angular or temperature tuning. In fact. any effect that causes a differential
                     change in the refractive indices at the pump. signal. and idler wavelengths could
                    be used to effect tuning. For example, tuning could be achieved using an applied
                     pressure through the stress optic effect. However, to date, only angular or tem-
                    perature tuning has received  wide  application. To  calculate the tuning rate,  the
                    partial derivatives of the phase mismatch can be used. According to a theorem in
                    partial differential calculus.






                    Using this relation, the tuning rate can be approximated by





                    for angular tuning and





                    for temperature tuning. To evaluate the derivatives of Ak with respect to the direc-
                    tion of propagation and temperature. the results of Sec. 1 can be used. Thus.







                    in  general.  Of  course,  the partial  derivative  lvith respect  to  angle for ordinary
                    waves is zero in uniaxial crystals. For temperature tuning.
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