
We give a method to construct distributions that are boundary values of analytic functions which have non-tangential limits at points where the distributional point value does not exist.
Distributions and ultradistributions as boundary values of analytic functions, Boundary behavior of power series in one complex variable; over-convergence, distributional point values, Integral transforms in distribution spaces, boundary values of analytic functions
Distributions and ultradistributions as boundary values of analytic functions, Boundary behavior of power series in one complex variable; over-convergence, distributional point values, Integral transforms in distribution spaces, boundary values of analytic functions
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