Pages that link to "Item:Q2513426"
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The following pages link to Total least squares fitting of \(k\)-spheres in \(n\)-D Euclidean space using an \((n+2)\)-D isometric representation (Q2513426):
Displaying 10 items.
- A finite algorithm to fit geometrically all midrange lines, circles, planes, spheres, hyperplanes, and hyperspheres (Q1601094) (← links)
- A curvature-based descriptor for point cloud alignment using conformal geometric algebra (Q1659537) (← links)
- Optimal consensus set for digital flake hyperspheres in \(n\)D (Q1747509) (← links)
- Fitting cylinders to data (Q1931456) (← links)
- Conic fitting in geometric algebra setting (Q2274747) (← links)
- Geometric algebras for Euclidean geometry (Q2361027) (← links)
- Boolean combination of circular arcs using orthogonal spheres (Q2422695) (← links)
- Reliable computation of the points of intersection of \(n\) spheres in \({\mathbb{R}}^n\) (Q2730453) (← links)
- Least squares fitting of spheres and ellipsoids using not orthogonal distances (Q2746399) (← links)
- Hyperspheres and hyperplanes fitted seamlessly by algebraic constrained total least-squares (Q5943025) (← links)
