  The dynamic conformal transformation method has been generalized for the
first time to numerically simulate the capillary wave turbulence of a liquid
surface in the plane symmetric anisotropic geometry. The model is strongly
nonlinear and involves effects of surface tension, as well as energy
dissipation and pumping. Simulation results have shown that the system of
nonlinear capillary waves can pass to the quasistationary chaotic motion regime
(wave turbulence). The calculated exponents of spectra do not coincide with
those for the classical Zakharov-Filonenko spectrum for isotropic capillary
turbulence but are in good agreement with the estimate obtained under the
assumption of the dominant effect of five-wave resonant interactions.
