Abstract
We complete the results of [5] by the following theorem: Let G be a domain bounded by a closed piecewise smooth Jordan curve possessing corners with angles απ (o<α<2). Let f(z) be pseudoanalytic in G and continuous in ¯G, then there exists a sequence of pseudopolynomials converging uniformly to f(z) in ¯G. This theorem was proved by Walsh [9] in the case of analytic functions for an arbitrary Jordan domain.
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