Progress in Flight Dynamics, Guidance, Navigation, Control, Fault Detection, and Avionics 2013
DOI: 10.1051/eucass/201306249
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A high-fidelity airbus benchmark for system fault detection and isolation and flight control law clearance

Abstract: This paper presents a high-¦delity generic twin engine civil aircraft model developed by Airbus for advanced §ight control system research. The main features of this benchmark are described to make the reader aware of the model complexity and representativeness. It is a complete representation including the nonlinear rigid-body aircraft model with a full set of control surfaces, actuator models, sensor models, §ight control laws (FCL), and pilot inputs. Two applications of this benchmark in the framework of Eu… Show more

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Cited by 13 publications
(16 citation statements)
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“…Realistic sensor and actuator dynamics as well as noise have been included in the simulation [20], [19]. Also note that during the simulation, the mass and center of gravity do not change significantly and therefore are not plotted.…”
Section: B Addsafe Simulation Resultsmentioning
confidence: 99%
“…Realistic sensor and actuator dynamics as well as noise have been included in the simulation [20], [19]. Also note that during the simulation, the mass and center of gravity do not change significantly and therefore are not plotted.…”
Section: B Addsafe Simulation Resultsmentioning
confidence: 99%
“…A benchmark system that is highly representative generic model of a twin engine civil commercial aircraft is defined within the ADDSAFE benchmark, which contains the nonlinear aircraft rigid-body model, flight control laws, pilot inputs and a full set of actuator and sensor dynamic models (Goupil & Puyou, 2011).…”
Section: Addsafe Lpv Model In Local and Global Levelsmentioning
confidence: 99%
“…The design freedom associated with the observer are the gains G l (ρ), G n the scalar K(t, y, y, ρ) and the Hurwitz matrixà 22 . The modulation scalar K(t, y, u, ρ) is any function chosen so that…”
Section: Lpv Sliding Mode Scheme For Sensor Fault Reconstructionmentioning
confidence: 99%
“…Once L 1 and hence L is determined, the fixed gainG n from (19) is determined. The gainG l (ρ) from (11) (which also depends on L) is parameterized by the fixed Hurwitz matrixà 22 . Once these parameters are chosen, the matrix G l (ρ) can described explicitly in terms of a formula involving L,à 22 and sub-matrices extracted from A(ρ).…”
Section: Lpv Sliding Mode Scheme For Sensor Fault Reconstructionmentioning
confidence: 99%
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