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- W2748741070 abstract "Non--negative functions $L, R$ are given such that $L(z) le |wp'(z)|le R(z)$, where $L(z) = mathcal O(H(2|z|)delta_z^{; ; -4}; ; ), , R(z) = mathcal O (delta_z^{; ; -3}; ; )$ and $delta_z := inf_{; ; mathbb Z^2}; ; |z-mathbb Z^2|, , z in mathbb C$. Here $$H(r):= frac{; ; min{; ; r^2- [r^2], [r^2] +1-r^2}; ; }; ; {; ; 2r+1/sqrt{; ; 2}; ; }; ; qquad (r ge 0), $$ with $[a]$ being the integer part of $a$. By this results growth rate are deduced for $|wp(z)|$." @default.
- W2748741070 created "2017-08-31" @default.
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- W2748741070 date "2008-01-01" @default.
- W2748741070 modified "2023-09-27" @default.
- W2748741070 title "On growth rates of Weierstrass $wp'(z)$ and $wp(z)$" @default.
- W2748741070 hasPublicationYear "2008" @default.
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