用自适应高斯点云实现无先验的光声成像自动聚焦
PAGS: Autofocusing Photoacoustic Tomography via Speed-of-Sound-Adaptive Gaussian Splatting

- 用稀疏高斯点表示初始压力场,通过球谐函数建模声速分布
- 在异质介质中重建清晰图像,对稀疏视角采样仍具鲁棒性
- 无需声学先验,计算高效,适合三维大规模成像
光声计算机断层成像(PACT)结合光学吸收对比度与声学检测,实现高分辨率深层组织成像。其核心挑战在于未知的声速(SoS)异质性会改变声波传播时间,若假设声速均匀,则导致重建失焦伪影。现有自适应声速方法依赖校准的声学先验或优化密集物理介质模型,计算开销大且难以扩展至三维。本文提出PAGS,一种基于声速自适应高斯点云的可微分框架,实现盲模式自动聚焦PACT。PAGS使用稀疏高斯光声(PA)源表示初始压力场,并以球谐函数参数化紧凑的各向异性路径平均声速(ASoS)场,替代显式介质恢复;该潜在传播场直接调控源到探测器的到达时间对齐,而解析的高斯声学投影则高效映射源表示到探测器信号。闭环信号域优化联合更新高斯PA源参数与ASoS场,仅需测量数据,无需校准声速先验。在模拟与实物幻影数据上的实验表明,该方法在异质介质中显著提升重建锐度,对稀疏视角采样具有鲁棒性,并得益于解析高斯投影带来计算优势。
原文摘要 · Abstract (English)
Photoacoustic computed tomography (PACT) combines optical absorption contrast with acoustic detection for high-resolution deep-tissue imaging. A persistent challenge is that unknown speed-of-sound (SoS) heterogeneity changes acoustic time-of-flight, causing defocusing artifacts when reconstruction assumes a uniform SoS. Existing SoS-adaptive methods either rely on calibrated acoustic priors or optimize dense physical medium models, which becomes expensive and difficult to scale in 3D. We propose PAGS, a differentiable framework for blind autofocusing PACT via speed-of-sound-adaptive Gaussian splatting. PAGS represents the initial pressure field with sparse Gaussian photoacoustic (PA) sources and replaces explicit medium recovery with a compact anisotropic path-averaged SoS (ASoS) field parameterized by spherical harmonic probes. This latent propagation field directly controls source-to-transducer arrival-time alignment, while an analytic Gaussian acoustic projection maps the source representation to transducer signals efficiently. The resulting closed-loop signal-domain optimization jointly updates the Gaussian PA source parameters and the ASoS field from measured data, without calibrated SoS priors. Experiments on simulated and physical phantom data demonstrate improved reconstruction sharpness under heterogeneous acoustic media, robustness to sparse-view sampling, and computational benefits from the analytic Gaussian projection.
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