该文研究了局部对称共形平坦空间中具有常数量曲率的紧致子流形，证明了这类子流形的某些内蕴刚性定理。
In this paper, the authors discuss the submanifolds with constant scalar curvature in a locally symmetric and conformally flat space, and obtain some intrinsic rigidity theorems.
通过对给定共形紧致流形上的L2调和1形式空间的研究，确定了共形紧致流形的结构。
The main purpose of our paper is to understand the structure of conformally compact manifolds by studying the space of L2 harmonic 1-forms on it.
近几年来，由于导引头共形阵列天线具有占用导引头内部空间少、结构稳定等诸多优点而倍受科研人员的关注。
Seeker conformal array has received much attention in recent years, because it has many advantages such as remaining more space for other devices on seeker, steady structure and so on.
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