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Shared hyperplanes and normal families of holomorphic curves

机译:共享超平面和核性曲线的正常系列

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In this paper, we continue to discuss the normality of holomorphic curves concern- ing hyperplanes shared by their derived curves and remove the restriction of the first coefficients of hyperplanes in the case P-2 (C) and get the following result: Let be a family of holomorphic maps of a domain D subset of C to P-2 (C). Let H-0 = {w(0 )= 0) and H-l = {x is an element of P-2 (C) : < x, alpha(l)> = 0} not equal H-o be hyperplanes in P-2 (C) located in general posi- tion, where alpha(l) = (alpha(l0), alpha(l1), alpha(l2))(T), l = 1,2,3,4,5. Assume the following conditions hold for every f is an element of F:
机译:在本文中,我们继续讨论由其派生曲线共享的超平面的核心曲线的正常性,并除去案例P-2(c)中的第一系数的限制并得到以下结果:让成为一个 C到P-2(c)的域D子集的全象映射系列。 让H-0 = {W(0)= 0)和HL = {x是p-2(c)的元素(c): = 0}不等于po是p-2中的超平面( c)位于一般位置,其中α(L)=(α(l0),α(l1),α(l2))(t),l = 1,2,3,4,5。 假设以下条件保持每个F是F的一个元素:

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