论文标题
连续基质代数的联合大分
Joint Majorization in Continuous Matrix Algebras
论文作者
论文摘要
在连续矩阵代数中检查了各种关节大规模化概念。这些概念的相对优势是通过证明和示例确定的。另外，通过关节大化的概念，在连续的基质代数中完全表征了关节单一轨道的闭合凸壳。这些特征中的一些扩展到均匀的c $^*$ - 代数。
Various notions of joint majorization are examined in continuous matrix algebras. The relative strengths of these notions are established via proofs and examples. In addition, the closed convex hulls of joint unitary orbits are completely characterized in continuous matrix algebras via notions of joint majorization. Some of these characterizations are extended to subhomogeneous C$^*$-algebras.
