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A Navigation System for ROV's inspection on Fish Net Cage

Zhikang Ge, Fang Yang, Wenwu Lu, Peng Wei, Yibin Ying, Chen Peng

Abstract

Autonomous Remotely Operated Vehicles (ROVs) offer a promising solution for automating fishnet inspection, reducing labor dependency, and improving operational efficiency. In this paper, we modify an off-the-shelf ROV, the BlueROV2, into a ROS-based framework and develop a localization module, a path planning system, and a control framework. For real-time, local localization, we employ the open-source TagSLAM library. Additionally, we propose a control strategy based on a Nominal Feedback Controller (NFC) to achieve precise trajectory tracking. The proposed system has been implemented and validated through experiments in a controlled laboratory environment, demonstrating its effectiveness for real-world applications.

A Navigation System for ROV's inspection on Fish Net Cage

Abstract

Autonomous Remotely Operated Vehicles (ROVs) offer a promising solution for automating fishnet inspection, reducing labor dependency, and improving operational efficiency. In this paper, we modify an off-the-shelf ROV, the BlueROV2, into a ROS-based framework and develop a localization module, a path planning system, and a control framework. For real-time, local localization, we employ the open-source TagSLAM library. Additionally, we propose a control strategy based on a Nominal Feedback Controller (NFC) to achieve precise trajectory tracking. The proposed system has been implemented and validated through experiments in a controlled laboratory environment, demonstrating its effectiveness for real-world applications.

Paper Structure

This paper contains 16 sections, 1 theorem, 19 equations, 10 figures.

Key Result

Lemma 2.1

The error dynamics equation eq:error_dynamics for the control system asymptotically converges to zero if the following nominal feedback control law is used: where $K = [-K_1, -K_2]$, $K_1 \in \mathbb{R}^{4 \times 4}$, $K_2 \in \mathbb{R}^{4 \times 4}$, and matrix $K$ is designed such that is an asymptotically stable matrix.

Figures (10)

  • Figure 1: The integrated sensors of the BlueROV2 for the fish net cage inspection.
  • Figure 2: ROV with the integrated sensor setup.
  • Figure 3: A TagSLAM scene with a single camera, featuring dynamic "rig" and a static "map" body.
  • Figure 4: The planner of ROV's inspection given a constructed map.
  • Figure 5: Motion States and Reference Frames of the ROV.
  • ...and 5 more figures

Theorems & Definitions (1)

  • Lemma 2.1