On limit Brody curves in $\mathbb C^n$ and $(\mathbb C^*)^2$

In this paper, the conjecture on the Zalcmanness of $C^{n} (n \geq 2)$ and $(C^{*})^{2}$ , which is posed in \cite{Do}, is proved in the case where the derivatives of limit holomorphic curves are bounded. Moreover, several criteria for normality of families of holomorphic mappings are given.

On limit Brody curves in $C^{n}$ and $(C^{*})^{2}$

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On limit Brody curves in $C^{n}$ and $(C^{*})^{2}$

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On limit Brody curves in CnCn and (C∗)2(C∗)2

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On limit Brody curves in CnCn and (C∗)2(C∗)2

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On limit Brody curves in $C^{n}$ and $(C^{*})^{2}$

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On limit Brody curves in $C^{n}$ and $(C^{*})^{2}$

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