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Evaluating Targeting Accuracy in the Focal Plane for an Ultrasound-guided High-intensity Focused Ultrasound Phased-array System
Published on: March 6, 2019
A closed loop ML algorithm for phase aberration correction in phased array imaging systems. I. Algorithm synthesis
1Pontificia Univ. Catolica do Rio de Janeiro.
Summary
A novel closed loop algorithm uses maximum likelihood theory to correct phase aberrations in phased array imaging. This method directly uses measured data for real-time aberration correction and tracks temporal variations effectively.
Area of Science:
- Signal Processing
- Coherent Imaging Systems
- Array Signal Processing
Background:
- Phased array coherent imaging systems are susceptible to phase aberrations.
- Accurate phase aberration correction is crucial for image quality.
- Existing methods often rely on correlation functions or adjacent element phase differences, requiring integration.
Purpose of the Study:
- To introduce a new closed loop algorithm for correcting phase aberrations in phased array coherent imaging.
- To utilize phase estimates directly from measured data, avoiding correlation functions.
- To enable real-time implementation and tracking of time-varying aberrations.
Main Methods:
- A closed loop algorithm based on maximum likelihood theory is presented.
- Phase estimates are directly obtained from measured data.
- Phase differences are estimated with respect to a common reference, eliminating integration steps.
Main Results:
- The algorithm effectively corrects phase aberrations in phased array coherent imaging systems.
- Direct use of measured data simplifies the process and avoids correlation function estimation.
- Real-time implementation is achieved, with data processed at input rate.
- The closed loop nature allows tracking of time-varying phase aberrations.
Conclusions:
- The proposed algorithm offers an efficient and real-time solution for phase aberration correction.
- It simplifies the correction process by directly using measured data and a common reference.
- The algorithm's ability to track temporal variations enhances its applicability in dynamic imaging scenarios.

