Searching for "On Tight Spherical Designs." – sorted by Relevance.
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Hyperinterpolation on the sphere
- tight spherical 2n-design if the number of points m satisfies m = dn, that is, if it is a minimal
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A Two-Stage Approach for Computing Cubature Formulae for the Sphere
- t = 2m, m 3 and r 3. Then there exists no tight spherical t-design in S r\Gamma1 . Theorem 6 ([2
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Universally optimal distribution of points on spheres
- are the same as antipodal tight spherical designs, by Theorem 6.8 in [DGS]. Much progress has been made towards
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Extremal systems of points and numerical integration on the sphere
- ], the generalized spiral points [26], the minimum energy points of Fliege and Maier [5], the spherical designs
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Behaviour Of A Norm Of The Interpolation Operator On The Sphere
- of tight spherical design. In this case the four points lie at the vertices of a regular tetrahedron
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