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- W2474496907 abstract "Let $f$ be an entire function and denote by $f^#$ be the spherical derivative of $f$ and by $f^n$ the $n$-th iterate of $f$. For an open set $U$ intersecting the Julia set $J(f)$, we consider how fast $sup_{zin U} (f^n)^#(z)$ and $int_U (f^n)^#(z)^2 dx:dy$ tend to $infty$. We also study the growth rate of the sequence $(f^n)^#(z)$ for $zin J(f)$." @default.
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- W2474496907 date "2017-08-28" @default.
- W2474496907 modified "2023-09-26" @default.
- W2474496907 title "Lyapunov exponents and related concepts for entire functions" @default.
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- W2474496907 doi "https://doi.org/10.1007/s00209-017-1916-x" @default.
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