2013
DOI: 10.1049/iet-cta.2013.0205
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Finite‐time cooperative‐tracking control for networked Euler–Lagrange systems

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Cited by 67 publications
(49 citation statements)
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“…Thus, R ′ 1 (Q) ∶= ∑ =4 =2 |Q 1 |, defined in Theorem 1, does not grow and Q 11 grows arbitrarily. Now, consider the second row of matrix Q, ie, [Q 21 , Q 22 , Q 23 , Q24 ]. Notice that the diagonal entry Q 22 can always be rendered positive and arbitrarily large by choosing some > 0 and a large m {K P } > 0.…”
mentioning
confidence: 99%
“…Thus, R ′ 1 (Q) ∶= ∑ =4 =2 |Q 1 |, defined in Theorem 1, does not grow and Q 11 grows arbitrarily. Now, consider the second row of matrix Q, ie, [Q 21 , Q 22 , Q 23 , Q24 ]. Notice that the diagonal entry Q 22 can always be rendered positive and arbitrarily large by choosing some > 0 and a large m {K P } > 0.…”
mentioning
confidence: 99%
“…Hence, we can derive from Lemma 1 that P is positive definite if (17)- (19) hold. Therefore it followṡ…”
Section: Stability Analysismentioning
confidence: 99%
“…(18) and (19) In this appendix, the details on how to derive inequalities (18) and (19) (17), which guarantees P 33 > 0, the following condition also needs to be satisfied to make P positive definite…”
Section: Acknowledgmentsmentioning
confidence: 99%
“…Different FT control strategies for multiagent first‐order systems have been proposed for directed and undirected graphs . The FT control of multiple second‐order systems is also studied in several works . Using different, continuous and discontinuous, control techniques, all these second‐order proposals have established their results assuming that velocities are available.…”
Section: Introductionmentioning
confidence: 99%