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Angular spectrum simulation of pulsed ultrasound fields

机译:脉冲超声场的角谱模拟

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The optimization of non-linear ultrasound imaging should in a first step be based on simulation, as this makes parameter studies considerably easier than making transducer prototypes. Such a simulation program should be capable of simulating non-linear pulsed fields for arbitrary transducer geometries for any kind of focusing and apodization. The Angular Spectrum Approach (ASA) is capable of simulating monochromatic non-linear acoustic wave propagation. However, for ultrasound imaging the time response of each specific point in space is required, and a pulsed ASA simulation with multi temporal frequencies must be performed. Combining it with Field II, the generation of non-linear simulation for any geometry with any excitation array transducer becomes feasible. The purpose of this paper is to make a general pulsed simulation software using the modified ASA. Linear and phased array transducers are used to create the source plane, which is 2 mm from the transducer surface. Field II generates pulses for all the points in the source plane, and the 3D matrix data (1D time, 2D space) are obtained. The pulses in the simulated plane are calculated by the modified ASA, which is the 3D inverse Fourier transform of the values in a series of planes corresponding to each temporal frequency. The values in the planes are the multiplications between the 2D spatial Fourier transform of the pressure in the source plane and the ASA propagator for every temporal frequency components. The beam focusing is produced by Field II in the source plane. A rectangular plane matched to the shape of the transducer surface is chosen as the source. The plane covering 12.7?156.3 mm2 has 33?407 points with a spatial sampling interval of 1/2 wavelength. A comparison of ASA to Field II at the focal point (0, 0, 64) mm for a 64-element, 2 MHz linear array transducer has been made in the paper, and the root mean square (RMS) error is 2.7%. For further validation, 3 randomly selected points in --the simulated plane have RMS errors of 12.5%, 13.3%, 23.4% at the positions (3.9, -1.5, 64), (-1.9, 1.9, 64), (6.2, -4.2, 64) mm. The RMS error of the pulses for all points in the simulated plane is 10.9%. The good agreement between ASA and Field II simulation for the pulsed ultrasound fields obtained in this paper makes it possible to expand Field II to non-linear pulsed fields.
机译:非线性超声成像的优化首先应该基于仿真,因为这使得参数研究比制造换能器原型容易得多。这样的仿真程序应该能够针对任何类型的聚焦和切趾,针对任意换能器几何形状来仿真非线性脉冲场。角频谱方法(ASA)能够模拟单色非线性声波传播。但是,对于超声成像,需要空间中每个特定点的时间响应,并且必须执行具有多个时间频率的脉冲ASA仿真。将其与Field II结合使用,对于具有任何激励阵列换能器的任何几何形状的非线性仿真生成都是可行的。本文的目的是使用修改后的ASA来制作通用的脉冲仿真软件。线性相控阵换能器用于创建源平面,该源平面距换能器表面2 mm。场II为源平面中的所有点生成脉冲,并获得3D矩阵数据(1D时间,2D空间)。通过修改的ASA计算仿真平面中的脉冲,这是对应于每个时间频率的一系列平面中的值的3D逆傅立叶变换。平面中的值是针对每个时间频率分量的源平面中压力的2D空间傅立叶变换与ASA传播器之间的乘积。光束聚焦是由场II在源平面中产生的。选择与换能器表面形状匹配的矩形平面作为源。覆盖12.7?156.3 mm 2 的平面具有33?407个点,其空间采样间隔为1/2波长。本文对64元素,2 MHz线性阵列换能器在焦点(0、0、64)mm处的ASA与场II进行了比较,均方根(RMS)误差为2.7%。为了进一步验证,在-中随机选择了3个点 -- 模拟平面在(3.9,-1.5,64),(-1.9,1.9,64),(6.2,-4.2,64)mm位置具有12.5%,13.3%,23.4%的RMS误差。模拟平面中所有点的脉冲RMS误差为10.9%。对于本文中获得的脉冲超声场,ASA和Field II仿真之间的良好协议使得将Field II扩展到非线性脉冲场成为可能。

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