Research on multi-beam problems based on geometric modeling and underwater detection

Authors

  • Huaijian Guo
  • Hanshuo Song
  • Zhengyu Zhou
  • Lingrui Lv
  • Chang Zang

DOI:

https://doi.org/10.54097/b64zqt45

Keywords:

Geometric Modeling, Sea Area Measurement Model, Simulation Verificationl.

Abstract

This paper aims to establish and solve the mathematical model of coverage width under multi-beam bathymetry, rising from a one-dimensional sea area measurement problem to a two-dimensional sea area measurement problem. First, this paper takes the center of the sea area as the coordinate origin, establishes a one-dimensional coordinate system, and derives the functional relationship between the coordinate position of the measured ship axis and the angle of the seabed slope through the triangle edge relationship. At the same time, the mathematical relationship between the depth of the water body and the position of the measuring ship is constructed, and the relationship between the single coverage width of the detection system and the depth of the water body is found using the sine theorem. Subsequently, this paper established a two-dimensional sea area measurement model. Taking the center point of the sea area to be measured as the coordinate origin, a three-dimensional coordinate system was constructed. The normal vector projection direction was taken into account to obtain the new slope angle, and the two-dimensional sea area measurement was converted into a one-dimensional sea area. Measurement. Finally, this article uses MATLAB to conduct simulation experiments and gives the relationship between the coverage width and the position of the survey ship at different angles between survey line directions, providing an effective reference for the multi-beam sounding strategy.

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References

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Published

26-01-2024

How to Cite

Guo, H., Song, H., Zhou, Z., Lv, L., & Zang, C. (2024). Research on multi-beam problems based on geometric modeling and underwater detection. Highlights in Science, Engineering and Technology, 82, 323-332. https://doi.org/10.54097/b64zqt45