非调和锥是$\mathbb C^n$上扭球平均的内射集
Non-harmonic cones are sets of injectivity for the twisted spherical means on $\mathbb C^n$
摘要：
本文证明了只要复锥不完全落在$\mathbb C^n.$上任何二阶齐次调和多项式的水平曲面上，则复锥是$\mathbb C^n$上所有连续函数类的扭球平均的内射集。
英文摘要：
In this article, we prove that a complex cone is a set of injectivity for the twisted spherical means for the class of all continuous functions on $\mathbb C^n$ as long as it does not completely lay on the level surface of any bi-graded homogeneous harmonic polynomial on $\mathbb C^n.$ Further, we produce examples of such level surfaces.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
