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Iterated Segre mappings of real submanifolds in complex space and applications

机译:复杂空间和应用中真实子事物的迭代塞格尔映射

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This article is a survey of various applications of the method of iterated Segre mappings obtained by a number of mathematicians, including the author, over the past decade. This method is applied to various problems involving real submanifolds in complex space and their mappings. The article begins with a description of the iterated Segre mappings associated to generic submanifolds. The problems addressed concern transversality of holomorphic mappings, finite jet determination, local stability groups, and algebraicity of holomorphic mappings between real-algebraic manifolds.
机译:本文是对在过去十年中包括作者,包括作者的各种数学家获得的迭代赛格映射方法的各种应用调查。该方法应用于涉及复杂空间中的真实子种状的各种问题及其映射。该物品首先描述与通用子多种相关联的迭代Segre映射。问题解决了核心映射,有限射流测定,局部稳定性群的横向性,并且在实际代数歧管之间的储藏率映射的代数和代数。

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