ON ONE EXCEPTIONAL CASE OF THE FIRST BASIC THREE-ELEMENT CARLEMAN-TYPE BOUNDARY VALUE PROBLEM FOR BIANALYTIC FUNCTIONS IN A CIRCLE

On One Exceptional Case of the First Basic Three-Element Carleman-Type Boundary Value Problem for Bianalytic Functions in a Circle

This article considers a non-degenerate (nonreducible to two-element) three-element problem of Carleman type for bianalytic functions in an exceptional case, that is, when one of the coefficients of the boundary condition vanishes at a finite number of contour points.The unit circle is taken as the contour.For this case, an algorithm for solving th

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