Pole assignment and symbolic algebra: a new way of thinking

Mehmet Turan Söylemez · 1998

This paper is mainly concerned with the application of symbolic algebra tools to the dyadic state-feedback pole assignment problem. In particular, it is shown that the mapping approach, which is considered to be numerically unstable, performs better than the other known pole assignment methods under a symbolic algebra environment. This has an immediate impact on the selection of a suitable algorithm for the general state-feedback pole assignment problem.

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