1977
DOI: 10.2514/3.58787
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Prediction of Jump Phenomena in Roll-Coupled Maneuvers of Airplanes

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Cited by 55 publications
(23 citation statements)
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“…The classical roll-coupling problem has been studied in a number of papers (4,5,6,11,12,18) and the general dynamical system is described by five differential equations. To illustrate the application of algebraic methods for stability analysis, we first recall the simplified model (4) of the roll-coupling problem described by three differential equations of the form…”
Section: Simplified Roll-coupling Modelmentioning
confidence: 99%
“…The classical roll-coupling problem has been studied in a number of papers (4,5,6,11,12,18) and the general dynamical system is described by five differential equations. To illustrate the application of algebraic methods for stability analysis, we first recall the simplified model (4) of the roll-coupling problem described by three differential equations of the form…”
Section: Simplified Roll-coupling Modelmentioning
confidence: 99%
“…The computational burden of the analysis also restricts the polynomial degree to be less than or equal to 3. Hence, a six state cubic polynomial model of the F/A-18 aircraft for roll-coupled maneuvers 18 is used in this paper for performing all the analyses. The reduced (open loop cubic polynomial) equations of motion are presented in the Appendix B.…”
Section: Reduced Equations Of Motionmentioning
confidence: 99%
“…Roll-coupled maneuvers 18 of the aircraft are the focus of the analysis. The velocity, V T , is assumed to be constant and equal to 250 ft/s.α…”
Section: Reduced Equations Of Motionmentioning
confidence: 99%
“…Instabilities in inertia-coupled roll maneuvers of aircraft, discovered by Phillips, 54 were attributed to a jump phenomenon by Gates and Minka. 22 Schy and Hannah 64 were the first to computationally predict the critical control inputs at which jump would occur, using a reduced set of equations of motion (see Appendix B). They computed approximate steady states for an airplane in rolling motion, called pseudosteady states (PSS), by neglecting the effect of gravity in the equations in Appendix B.…”
Section: B Inertia-coupled Roll Maneuversmentioning
confidence: 99%