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使用超声造影剂奇异值分解的亚谐波分析。

Subharmonic analysis using singular-value decomposition of ultrasound contrast agents.

作者信息

Mamou Jonathan, Ketterling Jeffrey A

机构信息

Frederic L. Lizzi Center for Biomedical Engineering, Riverside Research Institute, New York, New York 10038, USA.

出版信息

J Acoust Soc Am. 2009 Jun;125(6):4078-91. doi: 10.1121/1.3117384.

Abstract

Ultrasound contrast agents (UCAs) are designed to be used below 10 MHz, but interest is growing in studying the response of agents to high-frequency ultrasound. In this study, the subharmonic response of polymer-shelled UCAs with a mean diameter of 1.1 mum excited with 40-MHz tone-bursts of 1-20 cycles was analyzed. UCAs were diluted in water and streamed through a flow phantom that permitted single-bubble backscatter events to be acquired at peak-negative pressures from 0.75 to 5.0 MPa. At each exposure condition, 1000 single-bubble-backscatter events were digitized. Subharmonic content at 20 MHz was screened using a conventional and a singular-value-decomposition (SVD) method. The conventional method evaluated each event spectrum individually while the SVD method treated the 1000-event data set at one time. A subharmonic score (SHS) indicative of how much subharmonic content a 1000-event data set contained was computed for both methods. Empirical-simulation results indicated that SHSs obtained from the two methods were linearly related. Also, experimental data with both methods indicated that subharmonic likelihood increased with pulse duration and peaked near 2 MPa. The SVD method also yielded quantitative information about subharmonic events not available with the conventional method.

摘要

超声造影剂(UCAs)设计用于10MHz以下,但对研究造影剂对高频超声的响应的兴趣日益增加。在本研究中,分析了平均直径为1.1μm的聚合物壳UCAs在1至20个周期的40MHz短脉冲串激发下的次谐波响应。将UCAs稀释于水中,并使其流过一个流动模型,该模型允许在0.75至5.0MPa的峰值负压下采集单气泡后向散射事件。在每个暴露条件下,对1000个单气泡后向散射事件进行数字化处理。使用传统方法和奇异值分解(SVD)方法筛选20MHz处的次谐波含量。传统方法单独评估每个事件频谱,而SVD方法一次性处理1000个事件的数据集。为两种方法计算了一个次谐波分数(SHS),该分数表示一个1000个事件的数据集包含多少的次谐波含量。经验模拟结果表明,从两种方法获得的SHS呈线性相关。此外,两种方法的实验数据均表明,次谐波可能性随脉冲持续时间增加而增加,并在2MPa附近达到峰值。SVD方法还产生了传统方法无法获得的关于次谐波事件的定量信息。

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