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Michael-David Johnson1, Anton Krynkin1, Giulio Dolcetti2

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This study introduces a robust data-driven method using random forest regression for acoustic surface reconstruction. It accurately estimates surface parameters from scattered sound data, even with significant noise.

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Area of Science:

  • Acoustics
  • Surface Metrology
  • Machine Learning

Background:

  • Acoustic waves can reconstruct rigid scattering surface roughness.
  • Analytical models (e.g., Kirchhoff integral) estimate surface properties but struggle with noise.
  • Robustness of surface reconstruction algorithms needs improvement.

Purpose of the Study:

  • To enhance the robustness of surface reconstruction algorithms.
  • To apply a data-driven approach using random forest regression.
  • To reconstruct parameters of 1D sinusoidal surfaces from acoustic data.

Main Methods:

  • Utilized airborne acoustic phase-removed pressure data.
  • Employed a random forest regression algorithm for surface parameter estimation.
  • Generated synthetic training data via Kirchhoff integral and validated with lab measurements.

Main Results:

  • Accurate recovery of surface parameters was achieved.
  • Successful reconstruction across various receiver configurations.
  • Robust performance demonstrated with noise levels from 0.1% to 30%.

Conclusions:

  • The data-driven random forest approach significantly improves surface reconstruction robustness.
  • This method offers accurate and reliable estimation of surface parameters in noisy conditions.
  • Validated effectiveness for 1D sinusoidal surfaces using both synthetic and experimental data.