Inversion of Sound Speed Field in Photoacoustic Imaging Based on Root Mean Square Propagation Algorithm
Source abstract
Abstract
The inaccuracy of inhomogeneous sound speed fields in photoacoustic imaging (PAI) can lead to the blurring and distortion of photoacoustic images. To solve this problem, conventional methods build speed models by using some a priori information or additional measuring equipment, which limits the application of PAI greatly. A data-driven speed field inversion method is proposed in this paper. It combines clustering with updates to the speed field. To reduce the complexity of the sound speed field model, the model is divided according to the similarity of the same tissue. The sound speed of the same tissue is regarded as a whole, which reduces the number of sound speed parameter solutions. Based on the simplified sound speed field model, the proposed method can adaptively adjust the step length of the sound speeds of various tissues by weight allocation. In this way, the updated amplitude of sound speeds of various tissues can be balanced and the accuracy of the sound speed field can be improved. A digital breast model is applied to verify the effectiveness of the proposed method. The results demonstrate that the method can build an appropriate speed field without additional information or equipment and improve the imaging performance of PAI.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Photoacoustic and Ultrasonic Imaging · Thermography and Photoacoustic Techniques · Optical Imaging and Spectroscopy Techniques
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
State Key Laboratory of Metastable Materials Science & Technology and Key Laboratory for Microstructural Material Physics of Hebei Province, School of Science, Yanshan University, Qinhuangdao 066004, China
Funding
National Natural Science Foundation of China
References (27)
Show source-provided references
1. Photoacoustic imaging in biomedicine10.1063/1.2195024 ↗
2. Photoacoustic Tomography: In Vivo Imaging from Organelles to Organs10.1126/science.1216210 ↗
3. In vivo characterization and analysis of glioblastoma at different stages using multiscale photoacoustic molecular imaging10.1016/j.pacs.2023.100462 ↗
4. The sound of blood: Photoacoustic imaging in blood analysis10.1016/j.medntd.2023.100219 ↗
5. Arano-Martinez, J.A., Martínez-González, C.L., Salazar, M.I., and Torres-Torres, C. (2022). A Framework for Biosensors Assisted by Multiphoton Effects and Machine Learning. Biosensors, 12.10.3390/bios12090710 ↗
6. Photoacoustic ultrasound (PAUS)—Reconstruction tomography10.1118/1.597429 ↗
7. Practical photoacoustic tomography: Realistic limitations and technical solutions10.1063/5.0008401 ↗
8. Combating acoustic heterogeneity in photoacoustic computed tomography: A review10.1142/S1793545820300074 ↗
9. Zangerl, G., Haltmeier, M., Nguyen, L.V., and Nuster, R. (2018). Full Field Inversion in Photoacoustic Tomography with Variable Sound Speed. Appl. Sci., 9.10.3390/app9081563 ↗
10. Da Silva, A., Handschin, C., Metwally, K., Garci, H., Riedinger, C., Mensah, S., and Akhouayri, H. (2017). Taking advantage of acoustic inhomogeneities in photoacoustic measurements. J. Biomed. Opt., 22.10.1117/1.JBO.22.4.041012 ↗
11. Mitigating acoustic heterogeneous effects in microwave-induced breast thermoacoustic tomography using multi-physical K-means clustering10.1063/1.5008839 ↗
12. An autofocus method to reduce acoustic inhomogeneity in microwave-induced thermo-acoustic tomography based on basis pursuit10.1063/5.0052997 ↗
13. Joint Reconstruction of Absorbed Optical Energy Density and Sound Speed Distributions in Photoacoustic Computed Tomography: A Numerical Investigation10.1109/TCI.2016.2523427 ↗
14. Fast iterative reconstruction for photoacoustic tomography using learned physical model: Theoretical validation10.1016/j.pacs.2023.100452 ↗
15. Shan, H.M., Wiedeman, C., Wang, G., and Yang, Y. (2019, January 13–14). Simultaneous reconstruction of the initial pressure and sound speed in photoacoustic tomography using a deep-learning approach. Proceedings of the 22nd Annual Conference on Novel Optical Systems, Methods, and Applications XXII, San Diego, CA, USA.10.1117/12.2529984 ↗
16. Transmission–reflection optoacoustic ultrasound (TROPUS) computed tomography of small animals10.1038/s41377-019-0130-5 ↗
17. Time-domain reconstruction for thermoacoustic tomography in a spherical geometry10.1109/TMI.2002.801176 ↗
18. Half-time image reconstruction in thermoacoustic tomography10.1109/TMI.2004.839682 ↗
19. Effects of small variations of speed of sound in optoacoustic tomographic imaging10.1118/1.4875691 ↗
20. Neagoe, V., and Chirila-Berbentea, V. (2016, January 10–15). Improved Gaussian mixture model with expectation-maximization for clustering of remote sensing imagery. Proceedings of the 2016 IEEE International Geoscience and Remote Sensing Symposium (IGARSS), Beijing, China.10.1109/IGARSS.2016.7729792 ↗
21. Gaussian mixture learning via adaptive hierarchical clustering10.1016/j.sigpro.2018.04.013 ↗
22. Seismic acoustic full waveform inversion based on the steepest descent method and simple linear regression analysis10.1016/j.jappgeo.2022.104686 ↗
23. Tian, Y., Zhang, Y., and Zhang, H. (2023). Recent Advances in Stochastic Gradient Descent in Deep Learning. Mathematics, 11.10.3390/math11030682 ↗
24. Lou, Y., Zhou, W., Matthews, T.P., Appleton, C.M., and Anastasio, M.A. (2017). Generation of anatomically realistic numerical phantoms for photoacoustic and ultrasonic breast imaging. J. Biomed. Opt., 22.10.1117/1.JBO.22.4.041015 ↗
25. Treeby, B.E., and Cox, B.T. (2010). k-Wave: MATLAB toolbox for the simulation and reconstruction of photoacoustic wave fields. J. Biomed. Opt., 15.10.1117/1.3360308 ↗
26. Hasgall, P., Neufeld, E., Gosselin, M., Klingenböck, A., and Kuster, N. (2023, March 14). IT’IS Database for Thermal and Electromagnetic Parameters of Biological Tissues. Available online: https://itis.swiss/virtual-population/tissue-properties/database/.
27. Solving Electromagnetic Inverse Problem Using Adaptive Gradient Descent Algorithm