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Measuring the rogue wave pattern triggered from Gaussian perturbations by deep learning.

Liwen Zou1,2, XinHang Luo2, Delu Zeng3

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|June 16, 2022
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Summary
This summary is machine-generated.

Researchers used deep neural networks to automatically detect rogue waves (RWs), confirming their similar visual patterns. A new dataset, RWD-10K, and a detection model (RWD-Net) were developed, achieving 99.29% average precision.

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Area of Science:

  • Nonlinear physics
  • Fluid dynamics
  • Computer vision

Background:

  • Modulational instability can generate rogue waves (RWs) from weak Gaussian perturbations on plane wave backgrounds.
  • Numerical simulations suggest these RWs exhibit similar structural patterns.
  • Automatic measurement of RW patterns has been a significant challenge, hindering empirical validation.

Purpose of the Study:

  • To automatically detect and analyze rogue wave patterns using computer vision techniques.
  • To validate the hypothesis that rogue waves generated from different perturbations share similar visual characteristics.
  • To introduce a novel deep learning model and dataset for rogue wave analysis.

Main Methods:

  • Development of a deep neural network model named rogue wave detection network (RWD-Net) for automated RW detection.
  • Creation and release of the rogue wave dataset-10K (RWD-10K), comprising 10,191 annotated RW images.
  • Application of RWD-Net to the RWD-10K dataset for performance evaluation.

Main Results:

  • The RWD-Net achieved an average precision of 99.29% on the test set of the RWD-10K dataset.
  • The model's high accuracy provides strong evidence for the similar computer vision patterns of rogue waves.
  • A new metric, the density of RW units, was derived to characterize perturbation evolution.

Conclusions:

  • Deep learning models, like RWD-Net, can effectively automate the detection of rogue waves.
  • The findings support the existence of consistent visual patterns across different rogue wave instances.
  • The RWD-10K dataset and RWD-Net offer valuable tools for future research in nonlinear physics and fluid dynamics.