在双中心染色体测定中利用多重人工神经网络估算辐射剂量。

Seungsoo Jang, Janghee Lee, Song-Hyun Kim, Sangsoo Han, Sung-Gyun Shin, Sunghee Lee, Inhyuk Kang, Wol Soon Jo, Sookyung Jeong, Su Jung Oh, Chang Geun Lee
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引用次数: 0

摘要

目的:双中心染色体检测法(DCA)通常被称为辐射剂量估算的 "黄金标准",但由于其劳动密集型和对专家知识的依赖性,它面临着巨大的挑战。现有的自动化技术在准确识别双中心染色体(DC)方面存在局限性,导致辐射剂量估算的精确度降低。此外,在通过自动或半自动方法识别 DC 的过程中,所得到的分布可能会出现分散不足或分散过度的情况,从而导致与泊松分布的显著偏差。针对这些问题,我们开发了一种算法,利用深度学习来自动识别染色体,并对各种辐射剂量进行全自动、准确的估算,同时遵循泊松分布:用于剂量估算算法的数据集由 30 名健康供体生成,样本包含从 0 到 4 Gy 的七种剂量。该过程包括几个步骤:提取用于剂量估算的图像、计数染色体以及检测直流电和碎片。为了完成这些任务,我们使用了多种人工神经网络(ANN)。直流电的识别是通过一种检测机制完成的,该机制集成了基于深度学习的对象检测和分类方法。根据这些检测结果,我们构建了剂量-反应曲线。通过将基于回归的 ANN 与 Monte-Carlo 方法相结合,进行了剂量估算:结果:在提取图像进行剂量分析和识别直流电的过程中,观察到了分散不足的趋势。为了纠正这种差异,采用了分类 ANN 来识别直流电检测结果。在最初的 35 个数据点中,有 32 个符合泊松分布标准。在随后的阶段,利用 25 名捐献者的数据构建了剂量反应曲线。其余 5 名捐献者提供的数据用于剂量估算,随后通过基于回归的 ANN 对其进行校准。在 23 个点中,有 22 个点在各自的置信区间内,P < .05 (95%),但与低于 0.5 Gy 的剂量相关的点除外,因为在这些点上,精确计算受到数字问题的阻碍。除 1 Gy 外,所有辐射水平的剂量估算准确度都有所提高:本研究通过对直流电的全自动检测,严格遵守泊松分布,成功展示了一种高精度剂量估算方法,适用于高达 4 Gy 的一般范围。结合多个 ANN,证实了全自动辐射剂量估算的能力。这种方法在大规模辐射事故等情况下尤为有利,既能提高操作效率,加快程序,又能保持评估的一致性。此外,它还能减少潜在的人为错误,提高结果的可靠性。
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Radiation dose estimation with multiple artificial neural networks in dicentric chromosome assay.

Purpose: The dicentric chromosome assay (DCA), often referred to as the 'gold standard' in radiation dose estimation, exhibits significant challenges as a consequence of its labor-intensive nature and dependency on expert knowledge. Existing automated technologies face limitations in accurately identifying dicentric chromosomes (DCs), resulting in decreased precision for radiation dose estimation. Furthermore, in the process of identifying DCs through automatic or semi-automatic methods, the resulting distribution could demonstrate under-dispersion or over-dispersion, which results in significant deviations from the Poisson distribution. In response to these issues, we developed an algorithm that employs deep learning to automatically identify chromosomes and perform fully automatic and accurate estimation of diverse radiation doses, adhering to a Poisson distribution.

Materials and methods: The dataset utilized for the dose estimation algorithm was generated from 30 healthy donors, with samples created across seven doses, ranging from 0 to 4 Gy. The procedure encompasses several steps: extracting images for dose estimation, counting chromosomes, and detecting DC and fragments. To accomplish these tasks, we utilize a diverse array of artificial neural networks (ANNs). The identification of DCs was accomplished using a detection mechanism that integrates both deep learning-based object detection and classification methods. Based on these detection results, dose-response curves were constructed. A dose estimation was carried out by combining a regression-based ANN with the Monte-Carlo method.

Results: In the process of extracting images for dose analysis and identifying DCs, an under-dispersion tendency was observed. To rectify the discrepancy, classification ANN was employed to identify the results of DC detection. This approach led to satisfaction of Poisson distribution criteria by 32 out of the initial pool of 35 data points. In the subsequent stage, dose-response curves were constructed using data from 25 donors. Data provided by the remaining five donors served in performing dose estimations, which were subsequently calibrated by incorporating a regression-based ANN. Of the 23 points, 22 fell within their respective confidence intervals at p < .05 (95%), except for those associated with doses at levels below 0.5 Gy, where accurate calculation was obstructed by numerical issues. The accuracy of dose estimation has been improved for all radiation levels, with the exception of 1 Gy.

Conclusions: This study successfully demonstrates a high-precision dose estimation method across a general range up to 4 Gy through fully automated detection of DCs, adhering strictly to Poisson distribution. Incorporating multiple ANNs confirms the ability to perform fully automated radiation dose estimation. This approach is particularly advantageous in scenarios such as large-scale radiological incidents, improving operational efficiency and speeding up procedures while maintaining consistency in assessments. Moreover, it reduces potential human error and enhances the reliability of results.

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