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A predictive algorithm for runway overrun protection. (English. Russian original) Zbl 1385.93030

J. Comput. Syst. Sci. Int. 56, No. 5, 862-873 (2017); translation from Izv. Ross. Akad. Nauk, Teor. Sist. Upr. 2017, No. 5, 110-121 (2017).
Summary: Algorithms to make an aircraft aware of overrunning a runway on landing and alert it are proposed. These algorithms use a predictive model based on the minimization of the generalized work functional, a detailed description of the affecting factors, and the control scenario in the final phase of the approach to landing and on landing refined in real time.

MSC:

93B40 Computational methods in systems theory (MSC2010)
93C15 Control/observation systems governed by ordinary differential equations
93C10 Nonlinear systems in control theory
93C95 Application models in control theory
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References:

[1] Boeing. Statistical Summary of Commercial Jet Airplane Accidents Worldwide Operations 1959-2015. http://www.boeing.com/resources/boeingdotcom/com-pany/about_bca/pdf/ statsum.pdf.
[2] “‘Runway excursions,” Aviation Research and Analysis Report AR-2008-018 (Austral. Transport Safety Bureau, 2009).
[3] Reducing the Risk of Runway Excursions. http://flightsafety.org/files/RERR/fsf-runway-excursionsreport. pdf.
[4] F. Constans, “Landing assistance device and method for aircraft,” FR Patent No. 0605157 (2007).
[5] V. V. Zavershinskii, “Device for preventing the aircraft rolling out beyond the runway,” RF Patent No. 2373115 (2009).
[6] Zavershinskii, V. V., Design method and information and mathematical support of the on-board automated system for reducing the risk of aircraft rolling out on the run (2011), Ul’yanovsk
[7] B. V. Pavlov and A. M. Shevchenko, “Means for informational support of the pilot at takeoff and landing phases,” Izv. Yuzh. Fed. Univ., Tekh. Nauki, No. 3, 206-214 (2011).
[8] Modern Applied Control Theory. Part 1. Optimization Approach in Control Theory, Ed. by A. A. Kolesnikov (Taganr. Gos. Radiotekh. Univ., Taganrog, 2000) [in Russian].
[9] A. A. Krasovskii, V. N. Bykov, and V. S. Shchendrik, Universal Algorithms for the Optimal Control of Continuous Processes (Nauka, Moscow, 1977) [in Russian].
[10] V. N. Bukov, Adaptive Forecasting Flight Control Systems (Nauka, Moscow, 1987) [in Russian].
[11] Doc 9817, “Guide to low-level wind shear,” AN/449 2/07, R/P1/100 (Mezhdunar. Organiz. Grazhd. Aviatsii, 2005).
[12] M. S. Kublanov, Mathematical Modeling of Problems of Aircraft Flight Operation during Takeoff and Landing (RIO Mosk. Gos. Tekh. Univ. Grazhd. Aviatsii, Moscow, 2013). ISBN 978-5-86311-908-3 [in Russian].
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