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Open Access Green as soon as Postprint is submitted to ZB.
Polynomial Interpolation on the Unit Sphere II.
Adv. Comput. Math. 26, 155-171 (2007)
The problem of interpolation at $(n+1)^2$ points on the unit sphere $mathbbS^2$ by spherical polynomials of degree at most $n$ is proved to have a unique solution for several sets of points. The points are located on a number of circles on the sphere with even number of points on each circle. The proof is based on a method of factorization of polynomials.
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Publication type
Article: Journal article
Document type
Scientific Article
Keywords
interpolation; pherical polynomials; nit sphere
ISSN (print) / ISBN
1019-7168
e-ISSN
1572-9044
Quellenangaben
Volume: 26,
Pages: 155-171
Publisher
Springer
Non-patent literature
Publications
Reviewing status
Peer reviewed
Institute(s)
Institute of Biomathematics and Biometry (IBB)