Also, we define D ≜ Γ 1 D 1, Γ 2 D 2,..., Γ m D m, which has at most one nonzero element in each row and each column.
In our case, we construct D as a (0,1 -matrix that has exact one non-zero element in each row (i.e., (sum _j d_{ij}=1)) and at most one non-zero element in each column (i.e., (sum _i d_{ij}le 1)).
Hence, there is and only is one non-zero element in each row, which is as follows: {sumnolimits}_{j = 0}^{i} {{p_{i,j}}} = 1, ;;forall i. (5).
In the approach by Robinson [ 5] and Quaas [ 6], the matrix Q b contains one non-zero element in each row, in the column corresponding to the genetic group to which the phantom parent belongs.
Staying with the Synthese row, one element in it concerned whether or not the laws of nature preclude the possibility of miracles.
These LDPC codes are constructed by multilevel sequences [8, 12, 13] with the property that any two different rows have at most one element in common.
An irreducible matrix has at least one non-zero off-diagonal element in each row and column.
The CT value in each element in each row is replaced with the mean of the entire row.
The first non-zero element in each row of SRRE that is always 1 is called 'leading 1'leading
We have to prove that the entries of H are positive and the elements in each row add to one.
It is argued by Boyd [17] that while using a Galerkin's method to transform a partial differential equation into a matrix problem, one eventually encounters the matrix with only a few nonzero elements in each row.
