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A Real Time Method Based on Deep Learning for Reconstructing Holographic Acoustic Fields from Phased Transducer
Shuai Wang1, Xuewei Wang1, Fucheng You1
1College of Information Engineering, Beijing Institute of Graphic Communication, Beijing 102627, China.
Micromachines
|June 28, 2023
Summary
This study introduces a deep learning method for reconstructing holographic acoustic fields from phased transducer arrays (PTA). The novel neural network efficiently and accurately determines PTA phase, overcoming limitations of traditional iterative techniques.
Area of Science:
- Acoustics and Ultrasonics
- Signal Processing
- Machine Learning
Background:
- Phased transducer arrays (PTA) generate holographic acoustic fields by controlling ultrasonic waves.
- Reconstructing PTA phase from a holographic acoustic field is a complex inverse problem.
- Existing iterative methods are time-consuming and mathematically challenging.
Purpose of the Study:
- To develop a novel, efficient deep learning method for reconstructing holographic acoustic fields from PTA.
- To address the challenges of focal point distribution imbalance and randomness in holographic sound fields.
Main Methods:
- A deep learning approach was employed to reconstruct the holographic sound field from PTA.
- A novel neural network structure with attention mechanisms was designed to handle focal point distribution.
- The network learns to determine the transducer phase distribution required for generating the target acoustic field.
Main Results:
- The deep learning method successfully reconstructs the holographic sound field with high efficiency and quality.
- The determined transducer phase distributions accurately enable PTA to generate the desired holographic acoustic fields.
- The proposed method demonstrates real-time performance and higher accuracy compared to existing AcousNet methods.
Conclusions:
- Deep learning offers a powerful and efficient solution for the inverse problem of holographic acoustic field reconstruction.
- The attention-based neural network effectively manages focal point distribution complexities.
- This approach provides a significant advancement over traditional iterative methods, enabling real-time applications.

