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- W2972922616 abstract "In this paper we discuss a couple of observations related to polynomial convexity. More precisely, (i) We observe that the union of finitely many disjoint closed balls with centres in $cup_{thetain[0,pi/2]}e^{itheta}V$ is polynomially convex, where $V$ is a Lagrangian subspace of $mathbb{C}^n$. (ii) We show that any compact subset $K$ of ${(z,w)inmathbb{C}^2: q(w)=overline{p(z)}}$, where $p$ and $q$ are two non-constant holomorphic polynomials in one variable, is polynomially convex and $mathscr{P}(K)=mathscr{C}(K)$." @default.
- W2972922616 created "2019-09-19" @default.
- W2972922616 creator A5030270431 @default.
- W2972922616 date "2019-09-09" @default.
- W2972922616 modified "2023-09-27" @default.
- W2972922616 title "Some observations concerning polynomial convexity." @default.
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