Adaptive interpolatory curve subdivision with learned per-edge insertion angles, evaluated across the Euclidean plane, the two-sphere, and the Poincaré disk. The classical fixed-tension parameter is replaced by a learned local-angle predictor, while interpolation is preserved as a structural property of the operator.
manifold-learning hyperbolic-geometry spherical-geometry geometric-deep-learning adaptive-refinement poincare-disk curve-subdivision constant-curvature neural-geometry interpolatory-subdivision computer-aided-geometric-design
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Updated
May 21, 2026 - Python