@Article{chu77,
  author =       {Flora Y. F. Chu and Charles F. F. Karney},
  title =        {Solution of the Three-Wave Resonant Equations with One
                  Wave Heavily Damped},
  journal =      {Phys. Fluids},
  volume =       20,
  number =       {10[1]},
  pages =        {1728-1732},
  month =        oct,
  year =         1977,
  reprint =      {pf77},
  preprint =     {M.I.T. Rept. \eref{PRR-77-5}{RLE PRR 77/5} (Mar. 1977)
                  18 pp.},
  doi =          {10.1063/1.861772},
  abstract =     {The three wave equations in the limit where the waves
                  at the upper two frequencies are undamped and the
                  lowest frequency mode is heavily damped so that its
                  dynamic equation becomes
                  &gamma;<sub>3</sub><i>a</i><sub>3</sub> =
                  <i>K</i>*<i>a</i><sub>1</sub><i>a</i><sub>2</sub>*,
                  are considered.  These equations are solved (by
                  quadrature) in two dimensions and time subject to
                  arbitrary initial and boundary conditions.
                  Illustrative examples arising in tokamak heating by
                  lower hybrid waves are presented.}
}