排序方式: 共有72条查询结果,搜索用时 0 毫秒
71.
We continue the study of matrices over a supertropical algebra, proving the existence of a tangible adjoint of A, which provides the unique right (resp. left) quasi-inverse maximal with respect to the right (resp. left) quasi-identity
matrix corresponding to A; this provides a unique maximal (tangible) solution to supertropical vector equations, via a version of Cramer’s rule. We
also describe various properties of this tangible adjoint, and use it to compute supertropical eigenvectors, thereby producing
an example in which an n × n matrix has n distinct supertropical eigenvalues but their supertropical eigenvectors are tropically dependent. 相似文献
72.
Zur Izhakian 《Journal of Pure and Applied Algebra》2011,215(10):2431-2463