压缩和非压缩磁共振成像脑分析预处理技术的评价

Ruben Molgora, Mauricio A. Martínez-García, Adalberto Llarena
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引用次数: 0

摘要

数字图像处理(DIP)在医学诊断中具有许多优势。可以通过提高图像质量来优化图像,从而使专家能够更好地定位组织损伤或其他异常。手术的计划和执行、假体的设计、疾病进展的监测和评估都可以从DIP中获益。特别是,磁共振成像(MRI)是一种常用的医学诊断技术。它在解剖探索中具有很高的精度和分辨率,可以准确分析感兴趣的区域和周围组织的行为,因此受到高度认可。通过核磁共振成像分析,在不同的三维(3D)平面上捕获的图像序列允许专家确定更好的诊断和治疗患者。但是,如果没有使用预处理技术,则常用图像压缩格式造成的数据丢失可能会影响结果。本文将评估压缩和未压缩图像之间的差异,提出一种通过使用双线性和双三次插值来提高压缩图像恢复信息质量的方法。将使用每种情况下的信噪比(SNR)和方差差异来测量获得的结果,以验证所应用的预处理技术。结果表明,所提出的插值技术可以恢复压缩算法丢失的数据。
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Evaluation of Preprocessing Techniques for Brain Analysis Using Compressed and Uncompressed Magnetic Resonance Imaging
Digital Image Processing (DIP) contributes with many advantages to medical diagnostics. Images can be optimized by improving their quality, which allows specialists to better locate tissue damages, or other anomalies. The planning and execution of surgeries, design of prosthesis, monitoring and evaluation of progression of diseases can greatly benefit from DIP. In particular, Magnetic Resonance Imaging (MRI) is a commonly used technique for medical diagnostics. It is highly accepted for its high precision and resolution in anatomical explorations, allowing an accurate analysis of interest area and the behavior of surrounding tissues. The image sequences captured in different three-dimensional (3D) planes by MRI analysis, allow specialists to determine better diagnoses and treatment for patients. However, the data loss caused by commonly used image compression formats could affect results, if the images are used without preprocessing techniques. This paper will evaluate differences between compressed and uncompressed images, proposing a methodology to improve the quality of compressed images recovering information by the uses of bi-linear and bi-cubic interpolations. The obtained results will be measured with Signal-Noise Ratio (SNR) and variance differences for each case to validate the preprocessing techniques applied. According to the obtained results, data lost by compression algorithms could be recovered by the proposed interpolations techniques.
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