Let A and B be positive definte matrices,then there is the Minkowski's Ineequality among the determinants of A,B and A+B,i. e. (det(A + B))^(l/n)≥(detA)^(l/n)+ (detB)^(l/n). In this paper we generalize the inequl...Let A and B be positive definte matrices,then there is the Minkowski's Ineequality among the determinants of A,B and A+B,i. e. (det(A + B))^(l/n)≥(detA)^(l/n)+ (detB)^(l/n). In this paper we generalize the inequlity above to another class of matrices. Our results imply the Minkowski's Inequlity.展开更多
This paper deals with the problem of uniqueness of meromorphic functions with two deficient values and obtains a result which is an improvement of that of F.Gross and Yi Hongxun.
文摘Let A and B be positive definte matrices,then there is the Minkowski's Ineequality among the determinants of A,B and A+B,i. e. (det(A + B))^(l/n)≥(detA)^(l/n)+ (detB)^(l/n). In this paper we generalize the inequlity above to another class of matrices. Our results imply the Minkowski's Inequlity.
文摘This paper deals with the problem of uniqueness of meromorphic functions with two deficient values and obtains a result which is an improvement of that of F.Gross and Yi Hongxun.
