POLYNOMIAL BEHAVIOUR OF KOSTKA NUMBERS
... finite dimensional, and N = Z≥0 . We denote by [k] the set of integers {1, . . . , k}. 2. Representations of GLn Definition 1. We define a polynomial representation of the group G = GLn to be a group homomorphism ...
... finite dimensional, and N = Z≥0 . We denote by [k] the set of integers {1, . . . , k}. 2. Representations of GLn Definition 1. We define a polynomial representation of the group G = GLn to be a group homomorphism ...
40(1)
... Requests for reprint permission should be directed to the editor. However, general permission is granted to members of The Fibonacci Association for noncommercial reproduction of a limited quantity of individual articles (in whole or in part) provided complete reference is made to the source. Annual ...
... Requests for reprint permission should be directed to the editor. However, general permission is granted to members of The Fibonacci Association for noncommercial reproduction of a limited quantity of individual articles (in whole or in part) provided complete reference is made to the source. Annual ...
Solutions #8
... the solution is x = 0. Hence Ker(A)={0}, and dim(Ker(A))=0. (3) Rank(A)=dim(Im(A))=1, Nullity(A)=dim(Ker(A))=0. The rank-nullity theorem is satisfied: 1 + 0 = 1 = the number of columns of A ...
... the solution is x = 0. Hence Ker(A)={0}, and dim(Ker(A))=0. (3) Rank(A)=dim(Im(A))=1, Nullity(A)=dim(Ker(A))=0. The rank-nullity theorem is satisfied: 1 + 0 = 1 = the number of columns of A ...
