Geodesic
The asymptotic distribution of general interpolation arrays for exponential weights
Electronic transactions on numerical analysis, Tome 13 (2002), pp. 12-21
We study the asymptotic distribution of general interpolation arrays for a large class of even exponential weights on the line and ( - 1 1). Our proofs rely on deep properties of logarithmic potentials. We conclude , with some open problems.
Classification : 42C15, 42C05, 65D05
Keywords: asymptotic distribution, freud weight, erd acute$\Acute $os weight, exponential weight, interpolation, Lebesgue constant, logarithmic potential, pollaczek weight, sup norm, weighted approximation 
@article{ETNA_2002__13__a6,
     author = {Damelin,  S. B.},
     title = {The asymptotic distribution of general interpolation arrays for exponential weights},
     journal = {Electronic transactions on numerical analysis},
     pages = {12--21},
     year = {2002},
     volume = {13},
     zbl = {1059.42023},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/ETNA_2002__13__a6/}
}
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%A Damelin,  S. B.
%T The asymptotic distribution of general interpolation arrays for exponential weights
%J Electronic transactions on numerical analysis
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Damelin,  S. B. The asymptotic distribution of general interpolation arrays for exponential weights. Electronic transactions on numerical analysis, Tome 13 (2002), pp. 12-21. http://geodesic.mathdoc.fr/item/ETNA_2002__13__a6/