A peak set of Hausdorff dimension \(2n - 1\) for the algebra A(D) in the boundary of a domain D with \(C^2\) boundary

Cites Work

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A peak set of Hausdorff dimension \(2n-1\) for the algebra \(A(D)\) in the boundary of a domain \(D\) with \(C^\infty\)-boundary in \(\mathbb C^n\).
Peak-interpolation sets of class \(C^1\)
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Fatou's interpolation theorem implies the Rudin-Carleson theorem
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Embedding Strictly Pseudoconvex Domains in Convex Domains
A PEAK SET FOR THE DISC ALGEBRA OF METRIC DIMENSION 2.5 IN THE THREE-DIMENSIONAL UNIT SPHERE
A peak set with a maximal Hausdorff dimension on each slice

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