A necessary and sufficient condition is presented for the solution of the row-by-row
decoupling problem (known as Morgan's problem) in the general case, that is, without any …

Assigning the Kronecker invariants of a matrix pencil by row or column completions Page 1
LINEAR ALGEBRA AND ITS APPLICATIONS ELSEIVIER Linear Algebra and its …

The problem of modifying the infinite zero orders in linear multivariable systems by
nonregular state feedback is revisited. An entirely different algebraic approach is presented …

A solution is presented to the long-standing open problem of linear systems theory-diagonal
decoupling by static-state feedback. The earliest known investigation of system decoupling …

In this paper we resolve a classical, long-standing open general matrix pencil completion
problem in a minimal case. The problem consists of describing the possible Kronecker …

In this paper, we present an improved algorithm to compute the minimal null-space basis of
polynomial matrices, a problem which has many applications in control and systems theory …

The algebra of integral matrices is applied to solve the following problem of control theory:
modification of a specified list of zeros of a linear system with more inputs than outputs using …

The Row-by-row Decoupling via State Feedback: A Polynomial Approach* Page 1 Auttmnm'ca.
Vol. 29, No. 6, pp. 1491-1499. 1993 0005-1098/93 $6.00+0.00 Printed in Great Britain. ~) …

The synthesis/design and operation of large scale industrial process/systems has as an
integral part the selection of systems of measurement and actuation variables. The selection …

A solution is presented for the problem of diagonalization (row-by-row decoupling). The
problem is solved using a constant precompensator and a dynamic output feedback …