Abstract
A generalization of a result of Wermer concerning the existence of polynomial hulls without analytic discs is presented. As a consequence it is shown that there exists a Cantor set $X$ in $\mathbb{C}^3$ whose polynomial hull is strictly larger than $X$ but contains no analytic discs.
Citation
Alexander J. Izzo. Norman Levenberg. "A Cantor set whose polynomial hull contains no analytic discs." Ark. Mat. 57 (2) 373 - 379, October 2019. https://doi.org/10.4310/ARKIV.2019.v57.n2.a6
