Abstract
We study a question about possible transformations of complex velocity area in some problems of filtration theory depending on ranges of change constant of conformal mapping, which is contained in expressions for mapping function. We examine a linear differential equation of the Fuchsian class, which conforms to problem of conformal mapping circular hexagons in polar grid, typical for problems of filtration theory. It has been shown that with fixed parameter, that determines ratio of circles radii, constituting opposite sides of polygons in the complex flow velocity area, configuration and positional relationship of cutset appreciably depend on not only the properties of the functions, according to which we construct partial solution of the equation under consideration, but also depend on ranges of change constants of conformal mapping.
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