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In general there are two ways to access an object, by reference or by copying. The functions described in this section create vector views which allow access to a row or column of a matrix by reference. Modifying elements of the view is equivalent to modifying the matrix, since both the vector view and the matrix point to the same memory block.
These functions return a vector view of the i-th row of the matrix m. The
data
pointer of the new vector is set to null if i is out of range.The function
gsl_vector_const_row
is equivalent togsl_matrix_row
but can be used for matrices which are declaredconst
.
These functions return a vector view of the j-th column of the matrix m. The
data
pointer of the new vector is set to null if j is out of range.The function
gsl_vector_const_column
is equivalent togsl_matrix_column
but can be used for matrices which are declaredconst
.
These functions returns a vector view of the diagonal of the matrix m. The matrix m is not required to be square. For a rectangular matrix the length of the diagonal is the same as the smaller dimension of the matrix.
The function
gsl_matrix_const_diagonal
is equivalent togsl_matrix_diagonal
but can be used for matrices which are declaredconst
.
These functions return a vector view of the k-th subdiagonal of the matrix m. The matrix m is not required to be square. The diagonal of the matrix corresponds to k = 0.
The function
gsl_matrix_const_subdiagonal
is equivalent togsl_matrix_subdiagonal
but can be used for matrices which are declaredconst
.
These functions return a vector view of the k-th superdiagonal of the matrix m. The matrix m is not required to be square. The diagonal of the matrix corresponds to k = 0.
The function
gsl_matrix_const_superdiagonal
is equivalent togsl_matrix_superdiagonal
but can be used for matrices which are declaredconst
.