A new algorithm has been developed for numerical solving inverse nonlinear boundary value problems on quasiconformal mapping in anisotropic media, which are curvilinear tetragons limited by lines of a flow and equipotential lines under action of a potential gradient tensor. The dynamical mesh has been constructed and the velocity field of the domain has been calculated.
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We consider Riemannian submersion and associated family of Ahlfors operators acting on the fibers. We calculate a variation of the square norm of the image of Ahlfors operators on some special vector field tangent to the fibers. This variation give rise to estimate the quasiconformal deformation by means of geometrical quantities.
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