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- Q5262609 subject Q5881968.
- Q5262609 subject Q7013146.
- Q5262609 subject Q7138882.
- Q5262609 subject Q7182112.
- Q5262609 abstract "The Routh array is a tabular method permitting one to establish the stability of a system using only the coefficients of the characteristic polynomial. Central to the field of control systems design, the Routh–Hurwitz theorem and Routh array emerge by using the Euclidean algorithm and Sturm's theorem in evaluating Cauchy indices.".
- Q5262609 thumbnail Tan(theta).jpg?width=300.
- Q5262609 wikiPageWikiLink Q13424738.
- Q5262609 wikiPageWikiLink Q1632301.
- Q5262609 wikiPageWikiLink Q230848.
- Q5262609 wikiPageWikiLink Q2621270.
- Q5262609 wikiPageWikiLink Q3798199.
- Q5262609 wikiPageWikiLink Q4133374.
- Q5262609 wikiPageWikiLink Q43260.
- Q5262609 wikiPageWikiLink Q4455015.
- Q5262609 wikiPageWikiLink Q5881968.
- Q5262609 wikiPageWikiLink Q6501221.
- Q5262609 wikiPageWikiLink Q7013146.
- Q5262609 wikiPageWikiLink Q7138882.
- Q5262609 wikiPageWikiLink Q7182112.
- Q5262609 comment "The Routh array is a tabular method permitting one to establish the stability of a system using only the coefficients of the characteristic polynomial. Central to the field of control systems design, the Routh–Hurwitz theorem and Routh array emerge by using the Euclidean algorithm and Sturm's theorem in evaluating Cauchy indices.".
- Q5262609 label "Derivation of the Routh array".
- Q5262609 depiction Tan(theta).jpg.
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