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Under study is a conjugate boundary value problemdescribing a joint motion of a binary mixture

of inverse boundary-value problems of aerohydrodynamics. The initial problem with limitations is reduced

of inverse boundary-value problems of aerohydrodynamics. The initial problem with limitations is reduced

problem for a two-dimensional vector and study its relations with the fractional-linear conjugation

of the homogeneouslinear conjugation problems for three-dimensional vector, and study their relations with a system of two

solutions for a homogeneous linear conjugation problem for a three-dimensional vector. We show that

problem for a two-dimensional vector and study its relations with the fractional-linear conjugation

of the homogeneouslinear conjugation problems for three-dimensional vector, and study their relations with a system of two

–Hilbert vector problem and linear ODEs, for the n-dimensional homogeneous linear conjugation problem on a simple

of confocal hyperbolas. We reduce this problem to the linear conjugation problem and solve the latter

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