一类标记不变子空间及其在代数Riccati方程中的应用
A class of marked invariant subspaces with an application to algebraic Riccati equations
摘要：
考虑矩阵$A$的不变子空间，它是通过截断$A$的广义本征空间的Jordan基得到的.我们的特点是这些子空间是独立的约旦基础的选择。给出了Hamilton矩阵和代数Riccati方程的一个应用。
英文摘要：
Invariant subspaces of a matrix $A$ are considered which are obtained by truncation of a Jordan basis of a generalized eigenspace of $A$. We characterize those subspaces which are independent of the choice of the Jordan basis. An application to Hamilton matrices and algebraic Riccati equations is given.
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。
