  By using Schur transformed sequences and Dyukarev-Stieltjes parameters we
obtain a new representation of the resolvent matrix corresponding to the
truncated matricial Stieltjes moment problem. Explicit relations between
orthogonal matrix polynomials and matrix polynomials of the second kind
constructed from consecutive Schur transformed sequences are obtained.
Additionally, a non-negative Hermitian measure for which the matrix polynomials
of the second kind are the orthogonal matrix polynomials is found.
