Waveguide solution of the Koroteev problem in the nonlinear optics of media with broken mirror symmetry: collinear three- and five-wave mixing schemes in planar waveguides
Am. Zheltikov et An. Naumov, Waveguide solution of the Koroteev problem in the nonlinear optics of media with broken mirror symmetry: collinear three- and five-wave mixing schemes in planar waveguides, QUANTUM EL, 29(7), 1999, pp. 607-612
It is shown that collinear three- and five-wave mixing schemes may operate
in an isotropic gyrotropic medium (the Koroteev problem in chiral nonlinear
optics) when waveguide propagation of optical waves is employed. The norma
l modes (eigenmodes) of the waveguide field are characterised by the presen
ce of a longitudinal electric field component, which leads to the appearanc
e of a transverse nonlinear polarisation component and lifts the prohibitio
n of collinear generation of the sum and difference frequencies on the basi
s of a quadratic nonlinearity, and of a bioCARS signal based on a fourth-or
der nonlinearity. Expressions are obtained for the amplitudes of signals ar
ising as a result of such nonlinear optical mixing.