2018
DOI: 10.1121/1.5021245
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Rapid calculation of acoustic fields from arbitrary continuous-wave sources

Abstract: A Green's 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 Green's 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.… Show more

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Cited by 41 publications
(26 citation statements)
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“…To calculate the equivalent-source for the CW case, the forward and adjoint models were computed using the acoustic field propagator (AFP) [25]. This solves the wave equation including a CW mass source in a single step using two fast Fourier transforms (FFT).…”
Section: Validation a Overviewmentioning
confidence: 99%
“…To calculate the equivalent-source for the CW case, the forward and adjoint models were computed using the acoustic field propagator (AFP) [25]. This solves the wave equation including a CW mass source in a single step using two fast Fourier transforms (FFT).…”
Section: Validation a Overviewmentioning
confidence: 99%
“…The ultrasound wave simulation software employed for this study is k-Wave (Treeby and Cox (2010); Treeby et al (2012Treeby et al ( , 2014Treeby et al ( , 2018). k-Wave is an open source library implemented in MATLAB and the C language for acoustic, photoacoustic, and elastic wave propagation simulation.…”
Section: Simulation Geometrymentioning
confidence: 99%
“…The solution to Eq. (1), assuming zero initial conditions and free-space boundary conditions, can be written as [6]…”
Section: K-space Pstd Model: Exact Cw Source Termsmentioning
confidence: 99%