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Nonparametric Method for Predicting the Trajectory of an Actively Maneuvering Vessel for Unmanned Aerial Vehicle Landing

https://doi.org/10.17587/mau.22.660-670

Abstract

The article is devoted to the development of algorithms for predicting the trajectory of maneuvering objects based on nonparametric systems theory. The analysis of uncertainties affecting the modeling of the movement maneuvering water objects is presented. An overview of parametric, nonparametric and combined methods for predicting maneuvering water objects trajectory is given. The problem of high-precision autonomous control of the landing unmanned aerial vehicles on the landing vessel in the conditions of its irregular movement caused by meteorological conditions and active maneuvering is being solved. The method for predicting the trajectory of a vessel’s movement based on solving direct problems of dynamics using nonparametric systems theory is proposed. The advantages of the proposed method are that it’s not affected by model errors, due to the fact that it is based only on a retrospective analysis of several consecutive values of the spatial vessel coordinates. The proposed method differs from similar nonparametric methods in that it does not require statistical calculations, own training, or time-consuming tuning. The method does not imply the solution of identification model parameters, state and control actions problems and can be applied with any unknown linearizable input control actions, including when the model of the vessel’s motion dynamics is not identifiable. The results of numerical modeling for solution the problem of predicting the trajectory of an actively maneuvering small-sized landing vessel using a full nonlinear dynamic model with six degrees of freedom are presented. The studies carried out confirm the efficiency, adequacy and very fast adjustment of the developed method under conditions of complete parametric and nonparametric uncertainty. The proposed method can be used to predict the trajectory of any vehicle under the condition of linearizability of its model and control signals over the observed time interval.

About the Authors

V. V. Kosyanchuk
State Research Institute of Aviation Systems
Russian Federation

Moscow, 125319



E. Yu. Zybin
State Research Institute of Aviation Systems
Russian Federation

Moscow, 125319



V. V. Glasov
State Research Institute of Aviation Systems
Russian Federation

Glasov Vladislav V., Cand. of Tech. Sc., Associate Professor

Moscow, 125319



L. Tan
L. Tan, tanlihuo@hit.edu.cn, Harbin Institute of Technology
China

Harbin City, 150001, Heilongjiang Province



References

1. Vaskov A. S., Grishchenko A. A. Forecasting and monitoring of traffic of the vessel, Morskie Intellectualnie Technologii, 2019, vol. 2, no. 1 (43), pp. 92 (in Russian).

2. Melnik V. G. Methods for processing the series of trajectory measurements in forecasting and control systems for the movement of the vessel, Ph.D dissertation abstract (05.22.19), Novorossiysk, State Medical University im. adm. F. F. Ushakova, 2012, 24 p. (in Russian).

3. Selezneva O. V. Comparison of methods for predicting the trajectory of sea vessels, Sovremennie Informatsionnie Technologii i IT-Obrazovanie, 2015, vol. 2, no. 11, pp. 541—546 (in Russian).

4. Sutulo S., Moreira L., Soares C. G. Mathematical models for ship path prediction in maneuvering simulation systems, Ocean Eng, 2002, vol. 29, pp. 1—19.

5. Grinyak V. M. Development of mathematical models for ensuring the safety of the collective movement of sea vessels, Doctor of Technical Sciences dissertation abstract (05.13.18), Vladivostok, IAPU FEB RAS, 2016, 36 p. (in Russian).

6. Borkowski P. The ship movement trajectory prediction algorithm using navigational data fusion, Sensors, 2017, vol. 17, no. 6, p. 1432.

7. Kostyukov V. A., Maevsky A. M., Gurenko B. V. Mathematical model of a surface mini-ship, Engineering journal of Don, 2015, no. 3, available at: http://ivdon.ru/ru/magazine/archive/n3y2015/3297 (date of access: 26.02.2021) (in Russian).

8. Abdullaeva Z. M. Development and implementation of mathematical models of ship movement in shallow water at variable depth, Ph.D dissertation, Makhachkala,: FGBOUVO "DSTU", 2017, 270 p. (in Russian).

9. Vagushchenko L. L., Tsymbal N. N. Automatic ship traffic control systems. 3d ed., Rev. and add, Odessa, Fenix, 2007, 328 p. (in Russian).

10. Sheng L., Jia S., Bing L., Gao-yun L. Identification of ship steering dynamics based on aca-svr, Proceeding of 2008 IEEE International Conference on Mechatronics and Automation, 2008, pp. 514—519.

11. Yasukawa H., Yoshimura Y. Introduction of MMG standard method for ship maneuvering predictions, Journal of Marine Science and Technology, 2015, vol. 20, no. 1, pp. 37—52.

12. Perera L. P. Navigation vector based ship maneuvering prediction, Ocean Engineering, 2017, vol. 138, p. 151—160.

13. Zybin E. Yu., Glasov V. V., Chekin A. Yu. Nonparametric method for predicting the movement of the landing vessel of an unmanned aerial vehicle, Sbornic tezisov docladov IV VNTC "Modelirovanie aviacionnich system", November 26-27, 2020, Moscow, pp. 212—213 (in Russian).

14. Glasov V. V., Zybin E. Yu. Nonparametric method of autonomous high-precision landing of an unmanned aerial vehicle on an actively maneuvering small-sized vessel, Sbornic tezisov docladov IV VNTC "Modelirovanie aviacionnich system", November 26—27, 2020, Moscow, pp. 213—214 (in Russian).

15. Zybin E. Yu., Kosyanchuk V. V., Karpenko S. S. On some nonparametric methods of the theory of control of dynamic objects, Materialy XV VNTC "Naychnie chteniya po aviacii, gjcdyashennie pamyati N. E. Zhukovskogo": sbornic docladov, Moscow, "Eksperimental’naya masterskaya NaukaSoft" Ltd., 2018, pp. 288—298 (in Russian).

16. Kosyanchuk V. V., Zybin E. Yu., Glasov V. V., Chekin A. Yu., Karpenko S. S., Bondarenko Yu. V. Methods for solving some problems of the theory of linear dynamical systems under conditions of complete parametric uncertainty, Trydi Vserossiiskogo soveshaniya po problemam ypravleniya (VSPU-2019), 2019, pp. 724—729 (in Russian).

17. Lacki M. Intelligent prediction of ship maneuvering, Int. J. Mar. Navig. Saf. Sea Transp, 2016, no. 10, pp. 511—516.

18. Callan R. Basic concepts of neural networks, Moscow, Izdatelskii dom "Williams", 2003, 288 p. (in Russian).

19. Haykin S. Neural networks: full course, Moscow, Izdatelskii dom "Williams", 2006, 1104 p. (in Russian).

20. Ebada A. Intelligent techniques-based approach for ship maneuvering simulations and analysis (Artificial Neural Networks Application): Doktor-Ing. Genehmigte Dissertation; Institute of Ship Technology und Transport Systems, Germany, 2007, 156 p.

21. Xu T., Liu X., Yang X. A Novel Approach for Ship Trajectory Online Prediction Using BP Neural Network Algorithm, Advances in Information Sciences and Service Sciences (AISS), 2012, vol. 4, no. 11, pp. 271—277.

22. Sazonov A. E., Deryabin V. V. Predicting the trajectory of a vessel’s movement using a neural network, Vestnic gosudarstvennogo universiteta morskogo i rechnogo flota imeni admiral S. O. Makarova, 2013, no. 3 (22), pp. 6—13 (in Russian).

23. Deryabin V. V. Application of a neural network in the dead reckoning model of a ship, Ekspluataciya morskogo transporta, 2011, no. 3 (65), pp. 20—27 (in Russian).

24. Deryabin V. V. Building a dead reckoning model of a ship’s path based on a neural network, Ekspluataciya morskogo transporta, 2010, no. 4 (62), pp. 33—40 (in Russian).

25. Deryabin V. V., Sazonov A. E. On the possibility of using a neural network for constructing a dead reckoning model of a ship’s path, Nauchno-technicheskii sbornic Rossiiskogo morskogo registra sydohodstva, 2010, no. 33, pp. 229—246 (in Russian).

26. Deryabin V. V. On the possibility of constructing a neural network that predicts the coordinates of the vessel, Nauchno-tekhnicheskaya konferentsiya professorsko-prepodavatel’skogo sostava, nauchnykh sotrudnikov i kursantov: tez. dokl., SPb., Izdatel’stvo GMA im. adm. S. O. Makarova, 2012, part 2 (in Russian).

27. Deryabin V. V. Reckoning model of the ship’s path under the influence of external factors, Ekspluatatsiya morskogo transporta, 2011, no. 1 (63), pp. 33—39 (in Russian).

28. Suo Y. A ship trajectory prediction framework based on a recurrent neural network, Sensors, 2020, vol. 20, no. 18, p. 5133.

29. Xie G., Gao H., Qian L., Huang B., Li K., Wang J. Vehicle Trajectory Prediction by Integrating Physicsand Maneuver-Based Approaches Using Interactive Multiple Models, IEEE Transactions on Industrial Electronics, 2018, vol. 65, no. 7, pp. 5999—6008.

30. Zybin E. Yu., Misrikhanov M. Sh., Ryabchenko V. N. On the minimal parametrization of solutions of linear matrix equations, Vestnik IGEU, 2004, no. 6, pp. 127—131 (in Russian).

31. Bergeron N. P. Model-Based Control of a High-Performance Marine Vessel, University of Louisiana at Lafayette, ProQuest Dissertations Publishing, 2014.

32. Khan A., Bil C., Marion K. E. Ship motion prediction for launch and recovery of air vehicles, Proceedings of the OCEANS Conference, Washington, DC, USA, 19—23 September 2005, pp. 2795—2801.


Review

For citations:


Kosyanchuk V.V., Zybin E.Yu., Glasov V.V., Tan L. Nonparametric Method for Predicting the Trajectory of an Actively Maneuvering Vessel for Unmanned Aerial Vehicle Landing. Mekhatronika, Avtomatizatsiya, Upravlenie. 2021;22(12):660-670. (In Russ.) https://doi.org/10.17587/mau.22.660-670

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ISSN 1684-6427 (Print)
ISSN 2619-1253 (Online)