[Radiomics in Practice and Its Basic Theory for Neurosurgeons].

Q4 Medicine
Manabu Kinoshita, Haruhiko Kishima
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引用次数: 0

Abstract

Medical images, including magnetic resonance imaging scans, are composed of numerical data, making them well-suited for machine learning and statistical approaches such as deep learning and radiomics. While qualitative analysis of neurological images may have been sufficient for research a decade ago, current standards increasingly demand some level of quantitative analysis. Although the term "radiomics" may imply complex mathematical processing or advanced programming, its foundational concepts are surprisingly accessible, with origins tracing back to 1973. The mathematical formulas used in radiomic feature are generally within the scope of high school-level mathematics. This paper provides a framework for individuals keen on integrating radiomics into their analytical methodologies, structured in the following manner: In Section II a detailed, methodical example of the procedures involved in conducting radiomic analysis is provided. Section III provides a brief overview of the historical development of radiomics. Sections IV and V explore the two image feature concepts that underpin radiomics: the gray level co-occurrence matrix and the gray level run length matrix, providing readers a deeper understanding of the significance of the calculated image features.

[放射组学在实践中的应用及其神经外科基础理论]。
医学图像,包括磁共振成像扫描,是由数字数据组成的,这使得它们非常适合机器学习和统计方法,如深度学习和放射组学。十年前,神经图像的定性分析可能已经足够用于研究,但目前的标准越来越需要一定程度的定量分析。尽管“放射组学”一词可能意味着复杂的数学处理或高级编程,但其基本概念却令人惊讶地容易理解,其起源可以追溯到1973年。放射学特征中使用的数学公式一般在高中水平的数学范围内。本文为热衷于将放射组学整合到其分析方法中的个人提供了一个框架,其结构如下:在第二节中,提供了进行放射组学分析所涉及的程序的详细,系统的示例。第三节简要概述了放射组学的历史发展。第四节和第五节探讨了支撑放射组学的两个图像特征概念:灰度共生矩阵和灰度运行长度矩阵,使读者更深入地了解计算图像特征的意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Neurological Surgery
Neurological Surgery Medicine-Medicine (all)
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