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- W2285484470 abstract "Consider the Dirichlet-type space on the bidisk consisting of holomorphic functions $f(z_1,z_2):=sum_{k,lgeq 0}a_{kl}z_1^kz_2^l$ such that $sum_{k,lgeq 0}(k+1)^{alpha_1} (l+1)^{alpha_2}|a_{kl}|^2 1$ and $min{alpha_1,alpha_2}leq 1$, then $p$ is cyclic if and only if it has finitely many zeros in the two-torus $mathbb T^2$; if $min{alpha_1,alpha_2}>1$, then $p$ is cyclic if and only if it has no zeros in $mathbb T^2$." @default.
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- W2285484470 date "2015-12-15" @default.
- W2285484470 modified "2023-09-27" @default.
- W2285484470 title "Cyclic polynomials in anisotropic Dirichlet~spaces" @default.
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