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首页> 外文期刊>Periodica Mathematica Hungarica: Journal of the Janos Bolyai Mathematical Society >On regular Stein neighborhoods of a union of two maximally totally real subspaces in C-n
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On regular Stein neighborhoods of a union of two maximally totally real subspaces in C-n

机译:在C-N中两个最大完全实际子空间的常规Stein社区

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摘要

We construct regular Stein neighborhoods of a union of two maximally totally real subspaces M = (A + i I) Rn and N = Rn in Cn, provided that the eigenvalues of the real n x n matrix A are sufficiently small. This result is applied to provide regular Stein neighborhoods of an immersed totally real n-manifold in a complex n-manifold, with only finitely many double points, and such that the union of the tangent spaces at each double point in some local coordinates coincides with M. N, described above.
机译:我们在CN中构建两个最大完全实际子空间的联盟的常规Stein邻域M =(A + I i)RN和N = RN,所以提供了真实N×N矩阵A的特征值足够小。 该结果应用于在复杂的N-歧管中提供浸没的完全真实的n-歧管的常规斯坦邻域,只有有限的多个双点,使得在一些局部坐标中的每个双点的切线空间的结合恰逢其一致 上面描述的M.N。

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