Simulation of vessel oscillation using parallel robot

247 views

Authors

  • Ha Huy Hung (Corresponding Author) Military Technical Academy
  • Hoang Quang Chinh Military Technical Academy
  • Nguyen Duc Anh Military Technical Academy
  • Tran Trung Kiên Institute of Military Technical Automation, Academy of Military Science and Technology
  • Le Cong Khanh Military Technical Academy

DOI:

https://doi.org/10.54939/1859-1043.j.mst.80.2022.156-167

Keywords:

Parallel robots; Kinematics; Reproducing the ship's oscillations; Oscillation simulation.

Abstract

This paper presents the research results of building a model for reproducing the vessel's oscillations based on a Gough - Stewart parallel robot with 6 degrees. Oscillation data at the vessel's center of gravity calculated by simulation software will be input to the model. The control system uses a simple PID controller to track the input trajectory. The simulation results on Matlab/Simulink software have shown the reproducing of vessel oscillations with the allowed error.

References

[1]. Charles C., et al, “Analysis and implementation of a 6 DOF Stewart Platform-based robotic wrist,” Computers & electrical engineering 17.3, pp. 191-203, (1991).

[2]. Fossen, T. I, “Handbook of marine craft hydrodynamics and motion control,” John Wiley & Sons, pp. 200-220, (2011).

[3]. Trương Sĩ Cáp, Lê Hồng Bang, “Động lực học tàu biển trên sóng,” Đại học Hàng Hải Việt Nam (2001).

[4]. Faltinsen O., “Sea Loads on Ships and Offshore”, Cambridge University Press, ISBN-10: 0521458706, (1993).

[5]. Ghadimi P., Abbas D., and Yaser F. M., “Initiating a Mathematical Model for Prediction of

-DOF Motion of Planing Crafts in Regular Wave”, Hindawi Publishing Corporation

International Journal of Engineering Mathematics, , Article ID 853793, (2013).

[6]. Hamid D. Taghirad, “Parallel Robots: Mechanics and Control”, CRC Press, ISBN-10‏:‎ 1138077380, ISBN-13: 978-1138077386, (2017).

[7]. Lewis E.V. “Principles of Naval Architecture volume III: Motions in Waves and Controllability” SNAME, (1989).

[8]. https://github.com/LINK-SIC-2021-Bernat-Granstrom/ship-simulator.

[9]. MIT, “Water waves”. http://web.mit.edu/13.021/demos/lectures/lecture19.pdf.

[10]. Trần Công Nghị, “ Lý thuyết tàu thủy,” Đại học Giao thông vận tải TP Hồ Chí Minh, tr. 190-196, (2009).

[11]. Nikolai Kornev, “Ship dynamics in waves”, https://www.lemos.uni-rostock.de/storages/uni-rostock/Alle_MSF/Lemos/Lehre/Sommersemester/Dynamik_ST_II/STII_Ship_dynamics_in_waves.pdf

[12]. Skandali, Danai, “Identification of response amplitude operators for ships based on full scale measurements,” Delft: Heerema Marine Contractors, (2015).

[13]. Shashwat S., Anindya C., “Planar oscillations of a boat in a tank”, International Journal of Mechanical Sciences 79, pp. 152–161, (2014).

[14]. Nguyen Thanh Son, Hoang Quang Chinh, Nguyen Dinh Quan, “Investigation on offshore access stabilization Systems-Simulation using the blockset SimMechanics in Matlab/Simulink,” J. of Science and Technique, Military Technical Academy, Vol. 183, pp. 88-100, (2017).

[15]. Yang S., Yan L., Mingxia Z. and Pinle Q., “The simulation of ship oscillatory motions in irregular waves”, Applied Mechanics and Materials Vols 66-68, pp 1296-1300, (2011).

[16]. Yang S., Wang X., Chen G. “Design and Implement on Intelligent Ship Handling Simulator”, International Conference on Digital Manufacturing & Automation, (2010).

[17]. Zhang X., Jin Y., Yin Y., Ren H., Liu X., “Ship Motion Modeling and Simulation in Ship Handling Simulator”, International Conference on Audio, Language and Image Processing, Proceedings, (2012).

[18]. “Coriolis force”, https://en.wikipedia.org/wiki/Coriolis_force.

Published

28-06-2022

How to Cite

Hà Huy, H., C. Hoàng Quang, A. Nguyễn Đức, K. Trần, and K. Lê Công. “Simulation of Vessel Oscillation Using Parallel Robot”. Journal of Military Science and Technology, no. 80, June 2022, pp. 156-67, doi:10.54939/1859-1043.j.mst.80.2022.156-167.

Issue

Section

Research Articles