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- W3186257924 abstract "Let $a,b,cin mathbb{C}^2$ be three non collinear points such that their mutual joining complex lines do not intersect the unit ball $mathbb{B}^2$ and such that the line through $a$ and $b$ is tangent to $mathbb{B}^2$. Then the set of lines concurrent to $a,b$ and $c$ is a testing family for continuous functions on $mathbb{S}^3$. This improves a result by the authors and solves a case left open in the literature as described by Globevnik." @default.
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- W3186257924 date "2021-07-18" @default.
- W3186257924 modified "2023-09-27" @default.
- W3186257924 title "Testing families of analytic discs in the unit ball" @default.
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