Page 119 - High Power Laser Handbook
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88   G a s , C h e m i c a l , a n d F r e e - E l e c t r o n L a s e r s     High-Power Fr ee-Electr on Lasers     89


                      and pulse length. In recent years, it has been extremely successful as a
                      user facility, producing IR light for a number of two-photon experi-
                      ments, as well as continuing to investigate the physics of the FEL inter-
                      action.  It  has  since  been  removed  from  the  Stanford  campus  and
                      relocated at the Naval Postgraduate School in Monterey, California.
                      4.3.4  Wigglers
                      The  wiggler  represents  a  mature  commercial  technology.  Wigglers
                      have been constructed with both helical and planar symmetry, as well
                      as  with  normal  and  superconducting  electromagnets,  permanent
                      magnets, or hybrid combinations of the two. Ferrite elements are also
                      used to concentrate the field. The commercial success of these devices
                      has been due not so much to the market drive from the FEL commu-
                      nity but rather to the second- and third-generation synchrotron light
                      sources, which can have many insertion devices and for which the
                      required quality of the magnetic field is very high.
                         The technology of choice is wiggler-period dependent, and for
                      long-wavelength applications, electromagnetic wigglers prevail. For
                      wiggler periods of 6 cm down to 2 cm or less, permanent magnets
                      with hybrid wiggler technology take over. These systems use SmCo
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                      or NdFeB permanent magnets with flux channeled by vanadium per-
                      mendur,  or  similar  materials,  to  produce  K  ≈  1  for  approximately
                      1-cm gaps. Originally developed by Halbach,  these devices can pro-
                                                            24
                      duce significant gain in the infrared and visible spectra. The Jefferson
                      Lab IR Demo wiggler, manufactured by STI Optronics, has K = 1 at a
                      12-mm gap with a 2.7-cm wavelength and 40.5 effective periods.
                         High-power applications demand that the wiggler gap be significant
                      to avoid impingement of stray electrons into the radiation-sensitive mate-
                      rial. Tunability is achieved by varying either the electron beam energy or
                      the field strength. If the wiggler is adjustable, then it is much easier to tune
                      the wavelength, because electron transport systems are chromatic and
                      require retuning if the beam energy is adjusted outside a narrow range.
                      Tuning hybrid wigglers is performed by adjusting the pole gap.

                      4.3.5  The Optical Cavity
                      An FEL’s optical cavity is often more difficult to engineer than are those for
                      conventional lasers. The FEL requires excellent overlap between the elec-
                      trons and the optical mode in order to achieve high optical gain. The elec-
                      tron beam’s dimensions are small, which implies that the mode must also
                      remain small, with a relatively short Rayleigh range but modest mode size
                      variations within the wiggler. A broad performance optimum occurs with
                      a Rayleigh range of around 1/p of the wiggler length. Angular alignment
                      tolerances can be very tight—on the order of microradians. If the electron
                      beam is several hundred micrometers in diameter, one might expect that
                      overlap must be held to a few tens of micrometers out of, say, a 10-m cavity
                      length. In addition, the cavity length must match a subharmonic of the
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