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- W1990075217 abstract "We prove that for a nondegenerate holomorphic map $F=(f(x,y),g(x,y))$ of $mathbf{C}^2$ to $mathbf{C}^2$ where $f$ and $g$ are entire functions and $f$ is a transendental one, there exists a ray $J(theta) = {(x,y); x = te^{itheta},y = kte^{itheta} (0 leqq t < infty)}$ where $k$ is an arbitrarily fixed complex number except some Lebesgue measure zero set and $theta$ is some real number depending on value $k$, such that $F(x,kx)$, in any open cone in $mathbf{C}^2$ with vertex $(0,0)$ containing the ray $J(theta)$, does not omit any algebraic curve with three irreducible components in a general position." @default.
- W1990075217 created "2016-06-24" @default.
- W1990075217 creator A5053734839 @default.
- W1990075217 date "2013-06-28" @default.
- W1990075217 modified "2023-10-02" @default.
- W1990075217 title "On the Julia Directions of the Value Distribution of Nondegenerate Transendental Holomorphic Maps of $mathbf{C}^2$ to $mathbf{C}^2$" @default.
- W1990075217 doi "https://doi.org/10.5539/jmr.v5n3p8" @default.
- W1990075217 hasPublicationYear "2013" @default.
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