摘要
Jacket transforms are defined to be n ×n matrices A = (a jk) over a field F with the property AA = nIn, where A is the transpose matrix of elements inverse of A, i.e., A = (akj-1), which generalized Hadamard transforms and Center Weighted Hadamard transforms. It has been found that the Jacket transforms are applied to signal and image representation and compression. This paper propose a new eigenvalue decomposition method with Jacket transform. The eigenvalue decomposition methods discussed here may be applied to doubly stochastic processing and the information-theoretic analysis of multiple in-put multiple output (MIMO) channels.
- 出版日期2007
- 单位上海交通大学