Akaraet--The notion of interactor matrix or equivalently the Hermite normal form, is a generalization of relative degree to multivariable systems, and is crucial in problems such as decoupling, inverse dynamics, and adaptive control. In order for a system to be input-output decoupled using static st
Comments on ‘achieving diagonal interactor matrix for multivariable linear systems with uncertain parameters’
✍ Scribed by Carla A. Schwartz; Aiguo Yan
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 385 KB
- Volume
- 31
- Category
- Article
- ISSN
- 0005-1098
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✦ Synopsis
In this note we propose a criterion for determining whether or not a multivariable linear system may be made to have a diagonal interactor with the possible use of diagonal precompensation. We present a constructive procedure to achieve a diagonal interactor for multivariable linear systems when possible This procedure is simpler than that given in Gibbens et al. [Automuricu, 29, 1547[Automuricu, 29, -1550 P93N.
, c,}, and {d,, dz, , d,,} can be found,t such that
K(s) is proper and r,,,,,[K(s)] = 0.
Observe that if T = T" satisfies Assumption 1, so does T"-'. inductive 2,. .Y!ed"_,)
hypothesis, {c,, , c,_,} and can be found such that K"-'(s) is proper and t The sets {c,} and {d,} found at each step of the inductive procedure, are not assumed to be related to those found at a previous step.
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