Sign inGet started
Paper · arXiv

Adaptive Interpolatory Curve Subdivision with Learned Local Angles

Curve subdivision is pivotal in computer graphics for generating smooth geometric objects from control polygons. Interpolatory subdivision is especially attractive because the refined curve is guaranteed to pass through the designer's control points. Classical four-point and six-point schemes preserve this property, but their behaviour is governed by a single global tension parameter, limiting their ability to adapt across flat regions, sharp turns and varying local geometries. We introduce an adaptive local-angle formulation that keeps the interpolatory structure intact while learning how each new vertex should be inserted. A compact edge-wise predictor assigns one insertion angle per ed...

AuthorsHassan Ugail, Newton Howard
Primary categorycs.CV
Published25 July 2026
Last updated at source25 July 2026
cs.CV
Embed this entry
<iframe src="https://silytics.si/embed/item/894fd919-97c5-41fb-8701-22d454a911f4" 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 Information may be incomplete or out of date.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.