Data driven MRI inhomogeneity correction

J. Alakuijala, J. Oikarinen, Y. Louhisalmi, S. Sallinen, H. Helminen, J. Koivukangas
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引用次数: 1

Abstract

A data driven method for correcting low The basic assumption for this work was that the correcfrequency inhomogeneity in magnetic resonance images tion function can be found from small variations within is presented. Small variations within a tissue type are these homogeneous areas by extensive averaging. The efmodeled and a correction function is generated. The spefect of image of the magnetic properties on the correction ciality of this method i s that it is based on image feafunction must be minimized. lures and does not need a phantom nor user interaction We decided to approximate the correction function by to generate the correction function. The image correction separating its spatial variables (3). This works well for simplifies digital image analysis and can enhance clinical head coils, but can fail for surface coils. However, we sugevaluation. A s a result, the correction technique reduces gest that this approximation is good enough when only ihe inhomogeneity and improves the contrast of magnetic one surface coil is used. resonance images. M(p3 = ~ O ~ Z ( P . ) ~ , b J p , ) ~ ( 3 ) The images are first averaged spatially by using 3 x 3 block neighborhood. This removes some of the noise and Although magnetic resonance imaging (MRT) can provide a more Of and is generated. When accurate infomation from the human the correction function is calculated it is applied to the ous diagnostic PUrPoses, the analysis of the quantitative Original image and thus no blurr or lack of detail is visible infomation of Mm is still in its early stage 111. Image in the corrected images. The filtered images IF are j u s t inhomogeneity is the greatest single bad characteristic of used to calculate the correction function. MR images to i n d i t d e Some easy methods of image The average absolute difference between 4-connected segmentation such as tresholding 121. pixels is calculated. A small “variation” is defined to a The messured image I can be thought of being corndifference smaller than the average. A homogeneous area posed from three elements: ideal magnetic image M, is defined to an area in which d l the pixels have small N and radio frequency (m) disto&ion F. Letting difference with their connected pixels in the area. Let ~7 5 be a location in the image space, 8 following estimative and ?be 4-connected pixels and can be calculated from: equation can be written:
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数据驱动的MRI非均匀性校正
本研究的基本假设是磁共振图像函数的正频不均匀性可以从内部的微小变化中发现。一种组织类型内的微小变异是通过广泛平均得到的这些均匀区域。对模型进行建模并生成一个校正函数。该方法以图像为基础,必须尽量减少图像的磁性对校正性的影响。我们决定将修正函数近似为生成修正函数。图像校正分离其空间变量(3)。这可以很好地简化数字图像分析,并可以增强临床头部线圈,但对于表面线圈可能会失败。然而,我们建议评估。结果表明,校正技术降低了仅考虑非均匀性时的近似效果,提高了磁性单面线圈的对比度。磁共振图像。M(p3 = ~ O ~ Z (P .))~, b J p,) ~(3)首先利用3 × 3块邻域对图像进行空间平均。这消除了一些噪声,虽然磁共振成像(MRT)可以提供更多的和产生。当准确的信息从人类的校正函数计算出来,它被应用于我们的诊断目的,定量的原始图像的分析,从而没有模糊或缺乏细节可见的信息Mm仍处于其早期阶段111。图像中的校正图像。滤波后的图像IF为j,其中非均匀性是计算校正函数的最大单一缺点。一些简单的方法对图像进行4连通的平均绝对差分割,如阈值分割121。计算像素。一个小的“变化”被定义为A,测量的图像可以被认为是比平均值小的差。由三个元素构成的均匀区域:理想磁像M,定义为一个区域,其中d1像素具有较小的N和射频(M)分布f,使其与该区域内连接的像素存在差异。设~7 5为图像空间中的一个位置,下面8为估计像素,1为4连通像素,可由式计算:
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