Show source-provided references
1. Qiu, Z., Lu, Y., and Qiu, Z. (2022). Review of Ultrasonic Ranging Methods and Their Current Challenges. Micromachines, 13.
10.3390/mi13040520 ↗2. Lagler, D., Anzinger, S., Pfann, E., Fusco, A., Bretthauer, C., and Huemer, M. (2019, January 6–9). A single ultrasonic transducer fast and robust short-range distance measurement method. Proceedings of the 2019 IEEE International Ultrasonics Symposium (IUS), Glasgow, UK.
10.1109/ULTSYM.2019.8925554 ↗3. Kim, P., Kang, J., and Song, T.K. (2019). A Pseudo-Dynamic Delay Calculation Using Optimal Zone Segmentation for Ultra-Compact Ultrasound Imaging Systems. Electronics, 8.
10.3390/electronics8020242 ↗6. Infrared mapping of ultrasound fields generated by medical transducers: Feasibility of determining absolute intensity levels
10.1121/1.4812878 ↗7. Laude, V., Beugnot, J.C., and Sylvestre, T. (2019). Special issue on Brillouin scattering and optomechanics. Appl. Sci., 9.
10.3390/app9183745 ↗9. Wu, J., Xu, Z., Ji, K., Lv, G., Wang, C., and Li, X. (2020, January 5). Transducer design of acousto-optic modulators. Proceedings of the AOPC 2020: Advanced Laser Technology and Application, Beijing, China.
10. Rayleigh, L. (1965). Theory of Sound, Dover.
11. Morse, P.M., and Ingard, U.K. (1968). Theoretical Acoustics, McGraw-Hill.
12. Boundary regularized integral equation formulation of the Helmholtz equation in acoustics
10.1098/rsos.140520 ↗13. Generalized Combined Field Integral Equations for the Iterative Solution of the Three-Dimensional Helmholtz Equation
10.1051/m2an:2007009 ↗14. Generation of the basis sets for multi-Gaussian ultrasonic beam models—An overview
10.1121/1.2169921 ↗18. A method for computing acoustic fields based on the principle of wave superposition
10.1121/1.398450 ↗21. Numerical evaluation of the Rayleigh integral for planar radiators using the FFT
10.1121/1.388633 ↗22. Forward and backward projection of acoustic fields using FFT methods
10.1121/1.387606 ↗23. Optical interferometric visualization and computerized reconstruction of ultrasonic fields
10.1121/1.385003 ↗24. Xu, Q., and Wang, H. (2022). Sound Field Modeling Method and Key Imaging Technology of an Ultrasonic Phased Array: A Review. Appl. Sci., 12.
10.3390/app12167962 ↗25. Zeng, X., and Mcgough, R.J. (2006, January 7–10). Evaluation of Angular Spectrum Approach for Simulations of Spherically Focused Ultrasound Phased Arrays. Proceedings of the IEEE International Conference on Electro/Information Technology, East Lansing, MI, USA.
10.1109/EIT.2006.252164 ↗27. Gpu accelerated acoustic field determination for a continuously excited circular ultrasonic transducer
28. Rapid calculation algorithm of Fresnel computer-generated-hologram using look-up table and wavefront-recording plane methods for three-dimensional display
10.1364/OE.18.019504 ↗30. Völz, U. (2012, January 7–10). Four-dimensional directivity pattern for fast calculation of the sound field of a phased array transducer. Proceedings of the 2012 IEEE International Ultrasonics Symposium, Dresden, Germany.
10.1109/ULTSYM.2012.0259 ↗32. Simulation of Acoustic Fields from Medical Ultrasound Transducers
34. Acoustic holography as a metrological tool for characterizing medical ultrasound sources and fields
10.1121/1.4928396 ↗35. Numerical examination of effects of discretization spacing on accuracy of sound field reproduction
10.1250/ast.36.362 ↗36. Merthe, D.J. (2013). A Sampling Theorem for Computational Diffraction. arXiv.
37. A high-performance passband-agile hyperspectral imager using a large aperture acousto-optic tuneable filter
38. Optimization and design of acousto-optic tunable filters
39. Voloshin, A., Balakshy, V., and Mantsevich, S. (2016, January 18–21). Unpolarized light diffraction in an acoustic field created by a phased array transducer. Proceedings of the 2016 IEEE International Ultrasonics Symposium (IUS), Tours, France.
10.1109/ULTSYM.2016.7728646 ↗