Pages that link to "Item:Q3941968"
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The following pages link to On the approximation of convex, closed plane curves by multifocal ellipses (Q3941968):
Displaying 15 items.
- The Fermat-Torricelli problem. I: A discrete gradient-method approach (Q368737) (← links)
- An interval estimator for the unmixing of mixtures with set-based source descriptions (Q892187) (← links)
- Steiner reducing sets of minimum weight triangulations: Structure and topology (Q906839) (← links)
- A novel approach for ellipsoidal outer-approximation of the intersection region of ellipses in the plane (Q1744887) (← links)
- Covering problems with polyellipsoids: a location analysis perspective (Q2028797) (← links)
- The Fermat-Torricelli theorem in convex geometry (Q2176079) (← links)
- A focal curve approximation of a Borromini oval contour (Q2282420) (← links)
- Classical curve theory in normed planes (Q2396289) (← links)
- On a lower and upper bound for the curvature of ellipses with more than two foci (Q2474001) (← links)
- n-Ellipses and the Minimum Distance Sum Problem (Q2757353) (← links)
- Bi- and multifocal curves and surfaces for gauges (Q2821972) (← links)
- On the approach of closed convex curves. (Q3266883) (← links)
- (Q4226198) (← links)
- On the generalization of Erdos-Vincze’s theorem about the approximation of regular triangles by polyellipses in the plane (Q5379640) (← links)
- New fixed figure results with the notion of k-ellipse (Q6193871) (← links)
