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Manifold spline surface generation based on meromorphic quartic differentials
DOI:10.1016/j.cag.2026.104777.png)
Abstract
En 中文
• We introduce a meromorphic-quartic-differential framework that places the input mesh, quadrilateral topology, and manifold spline in one global conformal parameter domain.
• We decouple topology from geometry: a quadrilateral mesh with an Abel–Jacobi-compatible singularity divisor defines the spline topology, while the original triangular mesh constrains its geometry.
• We use the shared conformal coordinates both for direct triangular-sample fitting and for parameterization-informed knot-interval configuration.
Keywords:
Meromorphic quartic differential Manifold spline surface
Global conformal parameterization
Quadrilateral mesh
Knot interval configuration
Journal
C
IF:
2.8
Papers:
119
Citations:
0
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