Underwater Radiated-Noise Simulation Control Model Based on Propeller Influencing

Abstract:

Underwater target radiated-noise of time domain is significant important in underwater defense and security. Its simulation model based on propeller influencing is considered in this paper. Linear difference equation representing relationship between underwater target radiated-noise of time domain and propeller induced noise is fitted from the data. Dynamical programming is employed to investigate the control of the target radiated-noise. Experimental results show the efficiency of our model and the control methods.

• Periodical: Applied Mechanics and Materials (Volumes 651-653)
• Pages: 940-943
• DOI: https://doi.org/10.4028/www.scientific.net/AMM.651-653.940
• Online since: September 2014
• Authors: Yang Ju*, Zhe Zhang, Xin Yong Wang, Hai Sheng Xu
• Keywords: Dynamical Programming, Linear Difference Equation, Propeller Induced Noise, Radiated Noise

References

[1] R. J. Urick: Principles of Underwater Sound/3d edition (McGraw Hill Book Company, 1998).

[2] B. S. Sharif, J. Neasham, O. R. Hinton, etc: A computationally efficient Doppler compensation system for underwater acoustic communications, IEEE J. Ocean. Eng., Vol. 25 No. 1 (2000) pp.52-61.

DOI: 10.1109/48.820736

[3] B. Li, S. Zhou, M. Stojanovic, etc: Multicarrier communications over underwater acoustic channels with nonuniform Doppler shifts, IEEE Journal of Oceanic Engineering, Vol. 33 No. 2 (April 2008) pp.198-209.

DOI: 10.1109/joe.2008.920471

[4] Y. T. Chan, S. W. Rudnicki: Bearings-Only and Doppler-Bearing Tracking Using Instrumental Variables, IEEE Transactions on AES, (1992) 28 (4): 1076-1082.

DOI: 10.1109/7.165369

[5] K. A. Becker: General Approach to TMA Observability from Angle and Frequency Measurements, IEEE Transaction on Aerospace and Electronic Systems, Vol. 32 No. 1 (1996) pp.487-494.

DOI: 10.1109/7.481293

[6] J. Liu, Z. Liu, Z. Xuan: The research of underwater passive TMA algorithm with bearings and frequencies measurements, Ship Science and Technology, Vol. 28 No. 3 (Jun. 2006) pp.66-69.

[7] S. Zhao, Z. Song: Research of TMA Based on Bearings and Line Doppler Shift, Fire Control & Command Control, Vol. 29 No. 3(2004. 6) pp.74-76.

[8] Montgomery, D. C. and Peck, E. A., Introduction to linear regression analysis, John Wiley and Sons, Inc., 2nd edition, (1992).

[9] Bellman, R., Dynamic programming, Princeton University Press. Dover paperback edition (2003).

[10] Christopher, K., Modern control technology, Thompson Delmar Learning, (2005).

[11] Diederich, H., Anthony, J. P., Mathematical systems theory I – modelling, state space analysis, stability and robustness, Springer, (2005).

[12] Bertsekas, D. P., Dynamic programming and optimal control, Athena Scientific, (2000).

[13] Robert, F. S., Optimal control and estimation, Dover Publications, (1994).

[14] Franklin et al., Feedback control of dynamic systems, New Jersey: Prentice Hall, (2002).

[15] Levine, W. S., The control handbook, New York: CRC Press, (1996).