목차 Unitarily, Orthogonally Equivalent Definition 1. Let $A, B \in M_{n \times n}(\mathbb{C})$ [$M_{n \times n}(\mathbb{R})$]. Then $A$ and $B$ are unitarily equivalent [orthogonally equivalent] if there exists a unitary [orthogonal] matrix $P$ such that $A = P^*BP$ [$A = P^tBP$]. 공유하기 게시글 관리 SAMICO 저작자표시 목차 목차 닫기
