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- W2094549097 abstract "Let G⊂ C and D⊂ C be simply connected domains such that 0∈ G ∩ D . Denote by P n , n∈ N ≔{1,2,…} , the set of all complex polynomials of degree at most n . Let P n (G,D)≔{p∈ P n : p(0)=0,p(G)⊂D}. Our main purpose is to find how large, i.e., how close to D , the “maximal polynomial range” D n (G)≔ ⋃ p∈ P n (G,D) p(G) can be. We consider G to be a quasidisk and D to be an arbitrary domain whose boundary consists of more than two points." @default.
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- W2094549097 date "2003-07-01" @default.
- W2094549097 modified "2023-09-29" @default.
- W2094549097 title "The maximal range problem for a quasidisk" @default.
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- W2094549097 doi "https://doi.org/10.1016/s0021-9045(03)00071-6" @default.
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