Related Experiment Video
Updated: Jan 22, 2026

Open-source Single-particle Analysis for Super-resolution Microscopy with VirusMapper
Published on: April 9, 2017
Super-resolution modularity analysis shows polyhedral caveolin-1 oligomers combine to form scaffolds and caveolae
Ismail M Khater1, Qian Liu2, Keng C Chou2
1Medical Image Analysis Lab, School of Computing Science, Simon Fraser University, Burnaby, BC, V5A 1S6, Canada.
Abstract:
Caveolin-1 (Cav1), the coat protein for caveolae, also forms non-caveolar Cav1 scaffolds. Single molecule Cav1 super-resolution microscopy analysis previously identified caveolae and three distinct scaffold domains: smaller S1A and S2B scaffolds and larger hemispherical S2 scaffolds. Application here of network modularity analysis of SMLM data for endogenous Cav1 labeling in HeLa cells shows that small scaffolds combine to form larger scaffolds and caveolae. We find modules within Cav1 blobs by maximizing the intra-connectivity between Cav1 molecules within a module and minimizing the inter-connectivity between Cav1 molecules across modules, which is achieved via spectral decomposition of the localizations adjacency matrix. Features of modules are then matched with intact blobs to find the similarity between the module-blob pairs of group centers. Our results show that smaller S1A and S1B scaffolds are made up of small polygons, that S1B scaffolds correspond to S1A scaffold dimers and that caveolae and hemispherical S2 scaffolds are complex, modular structures formed from S1B and S1A scaffolds, respectively. Polyhedral interactions of Cav1 oligomers, therefore, leads progressively to the formation of larger and more complex scaffold domains and the biogenesis of caveolae.
Related Concept Videos
Super-resolution Fluorescence Microscopy
Production of Formed Elements
Most HSCs commit to...
Discharge Summary Forms
Here's a detailed look at the key components and guidelines for preparing a discharge summary:
Cartesian Form for Vector Formulation
Differential Form of Maxwell's Equations
Indeterminate Forms and L’Hôpital’s Rule

