基于鲁棒扫描统计量的不规则小结节检测。

IF 0.8 Q4 MATHEMATICAL & COMPUTATIONAL BIOLOGY
Ali Abolhassani, Marcos O Prates, Safieh Mahmoodi
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引用次数: 1

摘要

基于泊松模型和二项模型的空间扫描统计是疾病监测中最常用的空间聚类检测方法。这些模型依赖于蒙特卡罗模拟,耗时较长。此外,数据集经常出现过度分散,这是它们无法处理的。因此,我们有以下目标。首先,我们提出了不规则形状的空间扫描贝尔,泊松和二项。贝尔分布只有一个参数,但它能够处理过度分散的数据集。其次,我们将这些扫描统计数据应用于大地图。一个快速版本,没有蒙特卡罗模拟,提出了泊松和二项扫描。进行了密集的模拟研究,以评估建议的质量。此外,我们还展示了快速扫描版本比传统版本在时间上的改进。最后,我们以一个在医学图像中不规则形状小结节检测中的应用作为本文的结束语。补充信息:在线版本包含补充资料,下载地址为10.1007/s12561-022-09353-7。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Irregular Shaped Small Nodule Detection Using a Robust Scan Statistic.

Irregular Shaped Small Nodule Detection Using a Robust Scan Statistic.

Irregular Shaped Small Nodule Detection Using a Robust Scan Statistic.

Irregular Shaped Small Nodule Detection Using a Robust Scan Statistic.

The spatial scan statistics based on the Poisson and binomial models are the most common methods to detect spatial clusters in disease surveillance. These models rely on Monte-Carlo simulation which are time consuming. Moreover, frequently, datasets present over-dispersion which cannot be handled by them. Thus, we have the following goals. First, we propose irregularly shaped spatial scan for the Bell, Poisson, and binomial. The Bell distribution has just one parameter but it is capable of handling over-dispersed datasets. Second, we apply these scan statistics to big maps. A fast version, without Monte-Carlo simulation, for the proposed Poisson and binomial scans is introduced. Intensive simulation studies are carried out to assess the quality of the proposals. In addition, we show the time improvement of the fast scan versions over their traditional ones. Finally, we end the paper with an application on the detection of irregular shape small nodules in a medical image.

Supplementary information: The online version contains supplementary material available at 10.1007/s12561-022-09353-7.

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来源期刊
Statistics in Biosciences
Statistics in Biosciences MATHEMATICAL & COMPUTATIONAL BIOLOGY-
CiteScore
2.00
自引率
0.00%
发文量
28
期刊介绍: Statistics in Biosciences (SIBS) is published three times a year in print and electronic form. It aims at development and application of statistical methods and their interface with other quantitative methods, such as computational and mathematical methods, in biological and life science, health science, and biopharmaceutical and biotechnological science. SIBS publishes scientific papers and review articles in four sections, with the first two sections as the primary sections. Original Articles publish novel statistical and quantitative methods in biosciences. The Bioscience Case Studies and Practice Articles publish papers that advance statistical practice in biosciences, such as case studies, innovative applications of existing methods that further understanding of subject-matter science, evaluation of existing methods and data sources. Review Articles publish papers that review an area of statistical and quantitative methodology, software, and data sources in biosciences. Commentaries provide perspectives of research topics or policy issues that are of current quantitative interest in biosciences, reactions to an article published in the journal, and scholarly essays. Substantive science is essential in motivating and demonstrating the methodological development and use for an article to be acceptable. Articles published in SIBS share the goal of promoting evidence-based real world practice and policy making through effective and timely interaction and communication of statisticians and quantitative researchers with subject-matter scientists in biosciences.
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