Pages that link to "Item:Q2503306"
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The following pages link to Distance bounds of \(\varepsilon\)-points on hypersurfaces (Q2503306):
Displaying 14 items.
- The Euclidean distance degree of Fermat hypersurfaces (Q346561) (← links)
- On the performance of the approximate parametrization algorithm for curves (Q413277) (← links)
- Numerical proper reparametrization of parametric plane curves (Q464649) (← links)
- Approximate parametrization of plane algebraic curves by linear systems of curves (Q631016) (← links)
- The m-Bézout bound and distance geometry (Q831957) (← links)
- An inequality for the distances between finitely many points on a hypersphere (Q1825434) (← links)
- On the hyperbolic distance of \(n\)-times punctured spheres (Q1996483) (← links)
- Rational Hausdorff divisors: a new approach to the approximate parametrization of curves (Q2252430) (← links)
- An algorithm to parametrize approximately space curves (Q2437227) (← links)
- Unboundedness of the Lagrangian Hofer distance in the Euclidean ball (Q2437979) (← links)
- Almost vanishing polynomials and an application to the Hough transform (Q2878792) (← links)
- Extremal distance, hyperbolic distance, and convex hulls over domains with smooth boundary (Q2998361) (← links)
- (Q4662252) (← links)
- ON THE BOUNDEDNESS OF AN ITERATION INVOLVING POINTS ON THE HYPERSPHERE (Q5300007) (← links)
