Anatomy-Focused Volume Line Integral Convolution for Brain White Matter Visualization

Thomas Schult, Uwe Klose, Till-Karsten Hauser, H. Ehricke
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Abstract

3D visualization of volumetric line integral convolution (LIC) datasets has been a field of constant research. So far, most approaches have focused on finding suitable transfer functions and defining appropriate clipping strategies in order to solve the problem of occlusion. In medicine, extensions of the LIC algorithm to diffusion weighted magnetic resonance imaging (dwMRI) have been proposed, allowing highly resolved LIC volumes to be generated. These are used for brain white matter visualization by LIC slice images, depicting fiber structures with good contrast. However, 3D visualization of fiber pathways by volume rendering faces the problem of occlusion of anatomic regions of interest by the dense brain white matter pattern. In this paper, we introduce an anatomy focused LIC algorithm, which allows specific fiber architectures to be visualized by volume rendering. It uses an anatomical atlas, matched to the dwMRI dataset, during the generation of the LIC noise input pattern. Thus,anatomic fiber structures of interest are emphasized, while surrounding fiber tissue is thinned out and its opacity is modulated. Additionally, we present an adaptation of the orientation-dependent transparency rendering algorithm, which recently has been proposed for fiber streamline visualization, to LIC data. The novel methods are evaluated by application to dwMRI datasets from glioma patients, visualizing fiber structures of interest in the vicinity of the lesion.
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解剖聚焦的体积线积分卷积用于脑白质可视化
体线积分卷积(LIC)数据集的三维可视化一直是一个研究领域。到目前为止,大多数方法都集中在寻找合适的传递函数和定义合适的裁剪策略来解决遮挡问题。在医学领域,已经提出了将LIC算法扩展到扩散加权磁共振成像(dwMRI),从而可以生成高分辨率的LIC体积。这些用于通过LIC切片图像显示脑白质,以良好的对比度描绘纤维结构。然而,通过体积绘制的纤维通路三维可视化面临着致密脑白质模式遮挡感兴趣的解剖区域的问题。在本文中,我们介绍了一种以解剖为重点的LIC算法,该算法允许通过体绘制来可视化特定的光纤架构。在生成LIC噪声输入模式期间,它使用与dwMRI数据集匹配的解剖图谱。因此,强调感兴趣的解剖纤维结构,而周围纤维组织变薄并调节其不透明度。此外,我们提出了一种方向相关的透明渲染算法,该算法最近已被提出用于光纤流线可视化,以适应LIC数据。新方法通过应用于胶质瘤患者的dwMRI数据集来评估,可视化病变附近感兴趣的纤维结构。
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