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May 14, 2026The Journal of the Acoustical Society of America0 citations

Optimal experimental design for determining plane wave compounding angles for vascular elastography measurements

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DMDaniel D. MichaelWAWilkins AquinoMUMatthew W. Urban

Key Points

  • The aim is to enhance the quality of elastography images by minimizing bias and variance in shear modulus estimates through optimal compounding angles.
  • Developed Optimal Experimental Design techniques based on ultrasound imaging simulations and particle tracking.
  • Formulated a nonlinear OED problem focusing on angles for plane wave compounding.
  • Demonstrated approach through numerical examples.
  • Identified compounding angles that significantly reduce bias in estimated shear modulus images.
  • Showed that optimized design variables lead to improved estimator variance.
  • Provided evidence through various simulated scenarios supporting the proposed OED framework.

Abstract

Ultrasound shear wave elastography is a medical imaging technique where mechanical properties (e.g., shear modulus) of soft tissue are imaged with the goal of diagnosing disease. However, different sources of noise or error often lead to poor images that exacerbate uncertainty of medical diagnosis based on these techniques. Sources of uncertainty include scatterer positions and strengths (e.g., emanating from the cellular structure of tissue), other surrounding tissue not included in the image, and electronic noise, among others. In this work, we are developing Optimal Experimental Design (OED) techniques based on the simulation of the ultrasound imaging process and particle tracking to identify controls that maximize the quality of elastography images. Specifically, we propose a general formulation for OED where the observation error depends on both uncertain quantities and the variables to be inferred (e.g., shear moduli). Furthermore, we pose a nonlinear OED problem where the main design variables are the angles used in plane wave compounding for ultrasound motion tracking of propagating shear waves. The goal of the OED problem is to find the number and values of compounding angles that minimize bias and variance in the estimated shear modulus image. We will demonstrate our approach through various numerical examples.

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Cite This Study

Michael et al. (2025) studied this question.

synapsesocial.com/papers/6a05685ca550a87e60a20e4dhttps://doi.org/10.1121/10.0041399
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