Abstract

Height‐ velocity (H‐ V) diagrams represent combinations of rotorcraft heights and speeds from which safe landings cannot be made in case of an engine failure. Boundary points of H‐ V diagrams for a tiltrotor aircraft are determined systematically using optimal control theories. A two-dimensional rigid-body model representative of the XV-15 tiltrotor aircraft is developed. The tabular aerodynamic data are interpolated with smooth functions to facilitate use in numerical optimizations. An optimal control problem is formulated that minimizes a linear combination of the height and speed at an engine failure, such that subsequent control actions can still land the tiltrotoraircraftwithacceptabletouchdownspeedsandpitchattitudes.Path constraintsareimposed onthecontrol variables, their rates, and on state variables to ree ect realistic e ight limitations. This optimal control problem is converted into a parameter optimization via a collocation approach, and is numerically solved with the software NPSOL. Height‐ velocity diagrams are calculated by solving this optimal control problem repeatedly. The cases one-engine inoperative and all-engines failed are both considered. Effects of the gross weight variations on H‐ V diagrams are studied. Optimal landing e ights for engine failures occurring on the boundaries of H‐ V diagrams are discussed. Sensitivity analyses are conducted to examine effects of various modeling errors on optimization results.

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