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Pluripotential theory, semigroups and boundary behavior of infinitesimal generators in strongly convex domains

机译:强凸域中无穷小生成器的多能理论,半群和边界行为

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摘要

We characterize infinitesimal generators of semigroups of holomorphic self-maps of strongly convex domains using the pluricomplex Green function and the pluricomplex Poisson kernel. Moreover, we study boundary regular fixed points of semigroups. Among other things, we characterize boundary regular fixed points both in terms of the boundary behavior of infinitesimal generators and in terms of pluripotential theory.
机译:我们使用pluricomplex Green函数和pluricomplex Poisson核表征强凸域全同形自映射半群的无穷小生成器。此外,我们研究半群的边界规则不动点。除其他外,我们根据无穷小生成器的边界行为和多能理论来描述边界正则固定点。

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