在《关于一类 n 次方程 n^2个根的存在性》的基础上,证明了 n 次整数方程若有 n 个不同的整数根,则在超级数环内仅有 n^2个根;进而用组合数学中的正交拉丁方证明了方程的 n^2(n>2,n≠6)个根能排成一个方阵,这个矩阵的每行、每列的 n...在《关于一类 n 次方程 n^2个根的存在性》的基础上,证明了 n 次整数方程若有 n 个不同的整数根,则在超级数环内仅有 n^2个根;进而用组合数学中的正交拉丁方证明了方程的 n^2(n>2,n≠6)个根能排成一个方阵,这个矩阵的每行、每列的 n 个根与方程的系数之间都满足韦达公式.展开更多
In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relat...In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relation between the spectral points of both T (n) (t) and infinitesimal generator A of T(t) .展开更多
In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relat...In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relation between the spectral points of both T (n) (t) and infinitesimal generator A of T(t) .展开更多
文摘In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relation between the spectral points of both T (n) (t) and infinitesimal generator A of T(t) .
文摘In this paper,the author study the spectrum of high rank differential operators T (n) (t) of C 0 Semigroup T(t) ,given an approach to construct the spectral set opetator T (n) (t) ,and discussed the relation between the spectral points of both T (n) (t) and infinitesimal generator A of T(t) .
