Euler spiral for shape completion

DOI10.1023/A:1023713602895zbMath1076.68096OpenAlexW1554023438MaRDI QIDQ1410794

Benjamin B. Kimia, Ana-Maria Popescu, Ilana Frankel

Publication date: 15 October 2003

Published in: International Journal of Computer Vision (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1023/a:1023713602895

zbMATH Keywords

curve completion problem

Mathematics Subject Classification ID

Computer graphics; computational geometry (digital and algorithmic aspects) (68U05) Machine vision and scene understanding (68T45)

Related Items (16)

Geometric Hermite interpolation by logarithmic arc splines ⋮ New integral functions generated by rising factorial powers ⋮ Interpolation of two-dimensional curves with Euler spirals ⋮ Attractive Plane Curves in Differential Geometry ⋮ Least eccentric ellipses for geometric Hermite interpolation ⋮ A shape reconstructability measure of object part importance with applications to object detection and localization ⋮ 3D Euler spirals for 3D curve completion ⋮ \(G^1\) interpolation with a single Cornu spiral segment ⋮ A two-point \(G^1\) Hermite interpolating family of spirals ⋮ Discrete variational calculus for B-spline curves ⋮ Minimal surfaces in the roto-translation group with applications to a neuro-biological image completion model ⋮ Contour inferences for image understanding ⋮ Clothoid fitting and geometric Hermite subdivision ⋮ G¹ fitting with clothoids ⋮ Log-aesthetic curves for shape completion problem ⋮ Multidimensional gain control in image representation and processing in vision

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