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Holomorphic Operators Generating Dense Images

机译:全纯算子生成密集图像

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摘要

The existence of infinite dimensional closed linear spaces of holomorphic functions f on a domain G in the complex plane such that Tf has dense images on certain subsets of G, where T is a continuous linear operator, is analyzed. Necessary and sufficient conditions for T to have the latter property are provided and applied to obtain a number of concrete examples: infinite order differential operators, composition operators and multiplication operators, among others.
机译:分析了复平面上域G上全纯函数f的无限维封闭线性空间的存在,从而使得Tf在G的某些子集上具有密集图像,其中T是连续线性算子。提供了T具有后者性质的必要和充分条件,并将其应用于获得许多具体示例:无穷微分运算符,组合运算符和乘法运算符等。

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