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TREEBY, B. BUDISKÝ, J. WISE, E. JAROŠ, J. COX, B.
Originální název
Rapid calculation of acoustic fields from arbitrary continuous-wave sources
Typ
článek v časopise ve Web of Science, Jimp
Jazyk
angličtina
Originální abstrakt
An efficient Greens function solution is derived for calculating the acoustic field generated by phased array transducers of arbitrary shape when driven by a single frequency continuous wave excitation with spatially varying amplitude and phase. The solution is based on the Greens function for the homogeneous wave equation expressed in the spatial frequency domain or k-space. The temporal convolution integral is solved analytically, and the remaining integrals are expressed in the form of the spatial Fourier transform. This allows the acoustic pressure for all spatial positions at any time t > 0 to be calculated in a single step without numerical integration. In total, the extraction of the steady state amplitude and phase of the resulting wave field over the complete 3D domain of interest can be calculated using four fast Fourier transforms. The model is demonstrated through several numerical examples, including single element rectangular and spherically-focused bowl transducers, and multi-element linear and hemispherical arrays.
Klíčová slova
Acoustic fields, Green's function, arbitrary shaped transducers, k-Wave
Autoři
TREEBY, B.; BUDISKÝ, J.; WISE, E.; JAROŠ, J.; COX, B.
Vydáno
30. 1. 2018
ISSN
1520-8524
Periodikum
Journal of the Acoustical Society of America
Ročník
143
Číslo
1
Stát
Spojené státy americké
Strany od
529
Strany do
537
Strany počet
9
URL
http://asa.scitation.org/doi/10.1121/1.5021245
BibTex
@article{BUT145474, author="Bradley {Treeby} and Jakub {Budiský} and Elliott {Wise} and Jiří {Jaroš} and Ben {Cox}", title="Rapid calculation of acoustic fields from arbitrary continuous-wave sources", journal="Journal of the Acoustical Society of America", year="2018", volume="143", number="1", pages="529--537", doi="10.1121/1.5021245", issn="1520-8524", url="http://asa.scitation.org/doi/10.1121/1.5021245" }