1989
DOI: 10.2514/3.45844
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Analytical study of the subsonic wing-rock phenomenon for slender delta wings

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Cited by 114 publications
(48 citation statements)
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“…The model is simulated with a 1 = −0.05686, a 2 = 0.03254, a 3 = 0.07334, a 4 = −0.3597, a 5 = 1.4681, and d 1 = 1, as given in Ref. [25].…”
Section: Delta Wing Roll Dynamicsmentioning
confidence: 99%
See 1 more Smart Citation
“…The model is simulated with a 1 = −0.05686, a 2 = 0.03254, a 3 = 0.07334, a 4 = −0.3597, a 5 = 1.4681, and d 1 = 1, as given in Ref. [25].…”
Section: Delta Wing Roll Dynamicsmentioning
confidence: 99%
“…The nonlinear model for the delta wing roll dynamics has been taken from [25], and is given as follows: …”
Section: Delta Wing Roll Dynamicsmentioning
confidence: 99%
“…Then we have Nayfeh et al (1989) and Elzebda et al (1989) and is based on wind tunnel data in Levin and Katz (1984). The objective of this example is to demonstrate the auto-tuning algorithm presented earlier.…”
Section: Aircraft Wing Rock Examplementioning
confidence: 99%
“…If this rolling motion is a transient the motion is usually called "wing drop" while if it is periodic in the roll angle it is called "wing rock". Wing rock has been modeled Nayfeh et al [109], Ericcson [110] as a limit cycle oscillation due to nonlinear self-excited coupling between the aerodynamic flow and the rolling motion of the aircraft. Wing drop has been modeled by including this effect Kokolios and Cook [111] and also the oscillating aerodynamic rolling moment that may occur even in the absence of aircraft motion.…”
Section: Abrupt Wing Stallmentioning
confidence: 99%