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      Pyroelectric ultrasound sensor model: directional response

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          Ferroelectric, dielectric and piezoelectric properties of ferroelectric thin films and ceramics

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            Modeling nonlinear ultrasound propagation in heterogeneous media with power law absorption using a k-space pseudospectral method.

            The simulation of nonlinear ultrasound propagation through tissue realistic media has a wide range of practical applications. However, this is a computationally difficult problem due to the large size of the computational domain compared to the acoustic wavelength. Here, the k-space pseudospectral method is used to reduce the number of grid points required per wavelength for accurate simulations. The model is based on coupled first-order acoustic equations valid for nonlinear wave propagation in heterogeneous media with power law absorption. These are derived from the equations of fluid mechanics and include a pressure-density relation that incorporates the effects of nonlinearity, power law absorption, and medium heterogeneities. The additional terms accounting for convective nonlinearity and power law absorption are expressed as spatial gradients making them efficient to numerically encode. The governing equations are then discretized using a k-space pseudospectral technique in which the spatial gradients are computed using the Fourier-collocation method. This increases the accuracy of the gradient calculation and thus relaxes the requirement for dense computational grids compared to conventional finite difference methods. The accuracy and utility of the developed model is demonstrated via several numerical experiments, including the 3D simulation of the beam pattern from a clinical ultrasound probe.
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              Pyroelectric and electrocaloric materials

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                Author and article information

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                Journal
                Measurement Science and Technology
                Meas. Sci. Technol.
                IOP Publishing
                0957-0233
                1361-6501
                March 01 2021
                March 01 2021
                December 12 2020
                : 32
                : 3
                : 035106
                Article
                10.1088/1361-6501/abc866
                100eb10c-dc77-4716-b532-88c12fa644c9
                © 2020

                http://iopscience.iop.org/info/page/text-and-data-mining

                http://creativecommons.org/licenses/by/4.0

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