2015
DOI: 10.1007/978-3-319-20988-3_13
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On Geometric Properties of Triangularizations for Nonlinear Control Systems

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Cited by 2 publications
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“…However, the second systems in (11) is a negative example, it does not meet the conditions for flatness with d ≤ 2 2 , so we can conclude that if the system is flat, it must have a difference of d ≥ 3. (The system is indeed flat with a difference of d = 3, in e. g. Schöberl and Schlacher (2015) a corresponding flat output with d = 3 has been derived. )…”
Section: Academic Examplementioning
confidence: 86%
“…However, the second systems in (11) is a negative example, it does not meet the conditions for flatness with d ≤ 2 2 , so we can conclude that if the system is flat, it must have a difference of d ≥ 3. (The system is indeed flat with a difference of d = 3, in e. g. Schöberl and Schlacher (2015) a corresponding flat output with d = 3 has been derived. )…”
Section: Academic Examplementioning
confidence: 86%