利用SPECT的频率距离关系降低非平稳分辨率对活度定量的影响

P. H. Pretorius, Matt A. King, S. Glick, Tin-Su Pan, D. Luo
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引用次数: 25

摘要

定量参数的确定,如体积中的最大计数和总数,受部分体积效应的影响。这种影响的程度随SPECT成像中固有的非平稳空间分辨率、物体的大小和形状以及物体相对于其背景的相对浓度而变化。本研究的目的是确定FDR(频率距离关系)恢复滤波是否可以减少距离依赖的空间分辨率对活动定量的影响。结合衰减和距离依赖模糊的分析投影仪被用来模拟小热球形物体在一个圆柱形衰减器成像与LEUHR准直器。采用不同的高斯滤波器和参数维纳滤波器进行正则化的FDR恢复滤波,并采用Bellini方法进行衰减校正。采用Bellini衰减校正法对投影进行处理,然后进行滤波后的反向投影和不同截止频率的三维巴特沃斯滤波。中心计数比(CCR’s)和总计数比(TCR’s)以观察计数比真实计数确定。结果表明,经过FDR恢复后,CCR和TCR近似位置不变。然而,当用高斯函数正则化FDR逆滤波器时,随着标准偏差(/spl sigma/)减小到旋转中心以下,CCR变得高度不稳定。使用高斯滤波器和参数维纳滤波器对FDR滤波进行正则化,在CCR中引入了噪声,但提高了TCR的恢复速度。
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Reducing the effect of non-stationary resolution on activity quantitation with the frequency distance relationship in SPECT
The determination of quantitative parameters such as the maximum and total counts in a volume are influenced by the partial volume effect. The magnitude of this effect varies with the non-stationary spatial resolution inherent in SPECT imaging compared to the size and shape of the object, and the relative concentration of the object to its background. The objective of this investigation was to determine if the FDR (Frequency Distance Relationship) restoration filtering can reduce the impact of distance dependent spatial resolution on the quantitation of activity. An analytical projector which incorporates attenuation and distance dependent blurring was used to simulate small hot spherical objects in an cylindrical attenuator as imaged with a LEUHR collimator. FDR restoration filtering regularized using different Gaussian and parametric Wiener filters, was employed after attenuation correction with Bellini's method. Projections were also processed using Bellini's attenuation correction method followed by filtered backprojection and 3D Butterworth filtering with different cut-off frequencies. CCR's (Center Count Ratios) and TCR's (Total Count Ratios) were determined as the observed counts over true counts. Results show that after FDR restoration the CCR and TCR become approximately position invariant. However, when regularizing the FDR inverse filter with a Gaussian function, CCR's become highly unstable as the standard deviation (/spl sigma/) decreased below that at the center of rotation. The use of the Gaussian and parametric Wiener filters to regularize FDR filtering introduce noise in the CCR's but improve recovery of TCR's over that of the center of rotation.
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