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- W3083179614 abstract "Let $P: {mathbb C} to {mathbb C}$ be a polynomial map with disconnected filled Julia set $K_P$ and let $z_0$ be a repelling or parabolic periodic point of $P$. We show that if the connected component of $K_P$ containing $z_0$ is non-degenerate, then $z_0$ is the landing point of at least one {it smooth} external ray. The statement is optimal in the sense that all but one ray landing at $z_0$ may be broken." @default.
- W3083179614 created "2020-09-11" @default.
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- W3083179614 date "2020-09-06" @default.
- W3083179614 modified "2023-09-27" @default.
- W3083179614 title "Periodic Points and Smooth Rays" @default.
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