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拆东墙补西墙:重接过程中对放射源性断裂的竞争减弱了简单染色体交换剂量反应中的曲率。

Robbing Peter to Pay Paul: Competition for Radiogenic Breaks During Rejoining Diminishes Curvature in the Dose Response for Simple Chromosome Exchanges.

作者信息

Shuryak Igor, Loucas Bradford D, Cornforth Michael N

机构信息

Center for Radiological Research, Columbia University Irving Medical Center, New York, New York.

Department of Radiation Oncology, University of Texas Medical Branch, Galveston, Texas.

出版信息

Radiat Res. 2021 Aug 1;196(2):147-155. doi: 10.1667/RADE-20-00253.1.

Abstract

The large majority of chromosome damage produced by ionizing radiations takes the form of exchange aberrations. For simple exchanges between two chromosomes, multi-fluor fluorescence in situ hybridization (mFISH) studies confirm that the dose response to X rays or gamma rays is quasilinear with dose. This result is in seeming conflict with generalized theories of radiation action that depend on the interaction of lesions as the source of curvature in dose-response relationships. A qualitative explanation for such "linearization" had been previously proposed but lacked quantitative support. The essence of this explanation is that during the rejoining of radiogenic chromosome breaks, competition for breaks (CFB) between different aberration types often results in formation of complex exchange aberrations at the expense of simple reciprocal exchange events. This process becomes more likely at high radiation doses, where the number of contemporaneous breaks is high and complex exchanges involving multiple breaks become possible. Here we provide mathematical support for this CFB concept under the assumption that the mean and variance for exchange complexity increase with radiation dose.

摘要

电离辐射产生的绝大多数染色体损伤表现为交换畸变。对于两条染色体之间的简单交换,多荧光原位杂交(mFISH)研究证实,对X射线或γ射线的剂量反应与剂量呈准线性关系。这一结果似乎与依赖损伤相互作用作为剂量反应关系中曲率来源的广义辐射作用理论相冲突。此前曾有人提出过对这种“线性化”的定性解释,但缺乏定量支持。这种解释的核心是,在放射性染色体断裂的重新连接过程中,不同畸变类型之间对断裂的竞争(CFB)往往会导致复杂交换畸变的形成,而以简单的相互交换事件为代价。在高辐射剂量下,这种过程更有可能发生,因为此时同时存在的断裂数量很多,涉及多个断裂的复杂交换成为可能。在此,我们在交换复杂性的均值和方差随辐射剂量增加的假设下,为这一CFB概念提供了数学支持。

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