Abstract

This paper is concerned with pole assignment in linear multivariable systems with particular emphasis on computational aspects of the problem. The case of single-input systems is considered first and an algorithm based on the reduction of such systems to an upper Hessenberg form is presented for carrying out pole assignment in a numerically efficient and accurate manner. For multi-input systems, it is shown that a reduction to an upper block Hessenberg form enables the multi-input pole assignment problem to be replaced by a number of lower order single-input pole assignment problems. The numerical aspects of the single-input and multi-input pole assignment algorithms are also discussed in the paper.

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