BACK to VOLUME 40 NO.6
BACK to VOLUME 40 NO.6
Abstract:
The matrix pencil completion problem introduced in [J.\,J. Loiseau, S. Mondi\'{e}, I. Zaballa, and P. Zagalak: Assigning the Kronecker invariants to a matrix pencil by row or column completions. Linear Algebra Appl. {\it 278} (1998)] is reconsidered and the latest results achieved in that field are discussed.
Keywords: matrix pencils; the Kronecker invariants; matrix completion; linear systems; state feedback;
AMS: 93D20;
BACK to VOLUME 40 NO.6