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用于通过显微镜对分子复合物进行多尺度定量映射的结构重复检测器。

Structural Repetition Detector for multi-scale quantitative mapping of molecular complexes through microscopy.

作者信息

Mendes Afonso, Saraiva Bruno M, Jacquemet Guillaume, Mamede João I, Leterrier Christophe, Henriques Ricardo

机构信息

Optical Cell Biology group, Instituto Gulbenkian de Ciência, Oeiras, Portugal.

Gulbenkian Institute for Molecular Medicine, Oeiras, Portugal.

出版信息

Nat Commun. 2025 Jul 1;16(1):5767. doi: 10.1038/s41467-025-60709-1.

DOI:10.1038/s41467-025-60709-1
PMID:40593540
Abstract

From molecules to organelles, cells exhibit recurring structural motifs across multiple scales. Understanding these structures provides insights into their functional roles. While super-resolution microscopy can visualise such patterns, manual detection in large datasets is challenging and biased. We present the Structural Repetition Detector (SReD), an unsupervised computational framework that identifies repetitive biological structures by exploiting local texture repetition. SReD formulates structure detection as a similarity-matching problem between local image regions. It detects recurring patterns without prior knowledge or constraints on the imaging modality. We demonstrate SReD's capabilities on various fluorescence microscopy images. Quantitative analyses of different datasets highlight SReD's utility: estimating the periodicity of spectrin rings in neurons, detecting Human Immunodeficiency Virus type-1 viral assembly, and evaluating microtubule dynamics modulated by End-binding protein 3. Our open-source plugin for ImageJ or FIJI enables unbiased analysis of repetitive structures across imaging modalities in diverse biological contexts.

摘要

从分子到细胞器,细胞在多个尺度上呈现出反复出现的结构基序。了解这些结构有助于洞察它们的功能作用。虽然超分辨率显微镜可以可视化此类模式,但在大型数据集中进行手动检测具有挑战性且存在偏差。我们提出了结构重复检测器(SReD),这是一个无监督的计算框架,通过利用局部纹理重复来识别重复性生物结构。SReD将结构检测表述为局部图像区域之间的相似性匹配问题。它无需先验知识或对成像方式的约束即可检测反复出现的模式。我们在各种荧光显微镜图像上展示了SReD的能力。对不同数据集的定量分析突出了SReD的实用性:估计神经元中血影蛋白环的周期性、检测1型人类免疫缺陷病毒的病毒组装以及评估由End结合蛋白3调节的微管动力学。我们为ImageJ或FIJI开发的开源插件能够在不同生物背景下对跨成像方式的重复性结构进行无偏差分析。

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