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on approximate solution of a nonlinear nonselfadjoint inverse eigenvalue problem for a system of weakly singular

of the Hiemenz type. The corresponding conjugate boundary value problem is nonlinear and inverse with respect

point source. The seepage problem is formulated as a mixed variational inequality with an inversely

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

. When proving the theorem on the solvability of this problem, we used the method of weak approximation

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

. Since the ODEs are nonlinear, the solution of the inverse epidemiology problems can be nonunique, so

of view the resulting initial-boundary problem is inversible and nonlinear because the total energy

problem, easy identification of the causative sources, and efficient search for solutions of the nonlinear

Страница 5 из 6515