Sign inGet started
Paper · arXiv

Sparse cubical complexes for efficient topology-preservation in image data

Persistent homology (PH) is a frequently used tool for extracting and preserving topological information from image data, particularly in image segmentation, where preservation of topological structures is important. However, despite its general applicability across dimensionality, domains, and target structures, the runtime cost of PH-based methods often makes their practical use infeasible. In this work, we argue that this runtime cost is largely driven by processing information that is unimportant for downstream application (e.g. as optimization objective). We propose sparse cubical filtrations as an alternative foundation for PH computation, reducing subsequent computational costs by ...

AuthorsAlexander H. Berger, Marco Fontana, Daniel Rueckert et al.
Primary categorycs.CV
Published29 September 2026
Last updated at source29 September 2026
cs.CVcs.CGcs.LG
Embed this entry
<iframe src="https://silytics.si/embed/item/99490c6f-10da-4ae0-b604-64ebc558bb53" width="420" height="190" style="border:0" loading="lazy" title="Silytics entry"></iframe>

Free, no tracking. More about feeds and embeds.

Silytics shows public metadata from arXiv and links to the original. Information may be incomplete or out of date. Last refreshed 17 October 2026. Licenses and terms of the original apply to the work itself. Not financial, legal or professional advice.