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- Fekete_problem abstract "In mathematics, the Fekete problem is, given a natural number N and a real s ≥ 0, to find the points x1,...,xN on the 2-sphere for which the s-energy, defined byfor s > 0 and byfor s = 0, is minimal. For s > 0, such points are called s-Fekete points, and for s = 0, logarithmic Fekete points (see Saff & Kuijlaars (1997)).More generally, one can consider the same problem on the d-dimensional sphere, or on a Riemannian manifold (in which case ||xi −xj|| is replaced with the Riemannian distance between xi and xj).The problem originated in the paper by Michael Fekete (1923) who considered the one-dimensional, s = 0 case, answering a question of Issai Schur. An algorithmic version of the Fekete problem is number 7 on the list of problems discussed by Smale (1998).".
- Fekete_problem wikiPageID "27621133".
- Fekete_problem wikiPageRevisionID "469254262".
- Fekete_problem hasPhotoCollection Fekete_problem.
- Fekete_problem subject Category:Approximation_theory.
- Fekete_problem subject Category:Mathematical_analysis.
- Fekete_problem comment "In mathematics, the Fekete problem is, given a natural number N and a real s ≥ 0, to find the points x1,...,xN on the 2-sphere for which the s-energy, defined byfor s > 0 and byfor s = 0, is minimal.".
- Fekete_problem label "Fekete problem".
- Fekete_problem sameAs m.0c3zbys.
- Fekete_problem sameAs Q5441610.
- Fekete_problem sameAs Q5441610.
- Fekete_problem wasDerivedFrom Fekete_problem?oldid=469254262.
- Fekete_problem isPrimaryTopicOf Fekete_problem.