@article{7961e074069046b9bcdd8034388d7c84,
title = "Experimental approaches to Kuttner's problem",
abstract = "For λ ϵ (0, 2), let k(λ) denote the smallest positive value of k so that the truncated power function (formula presented) is positive definite. We give lower and upper estimates of Kuttner's function k(λ) through detailed numerical and symbolic computations, and we show analytically that (formula presented) for n ϵ N.",
author = "Tilmann Gneiting and Kjell Kanis and Donald Richards",
note = "Funding Information: At the time of his contribution to the paper, Konis was an undergraduate student at the University of Washington. His research was funded by the University of Washington through the Office of Undergraduate Education, and by the National Science Foundation under grant DMS-9810726, Integration of Research and Education in the Applied and Computational Mathematical Sciences. Richards' research was supported in part by National Science Foundation grant DMS-9703705, and by a grant from the Bell Fund to the Institute for Advanced Study.",
year = "2001",
doi = "10.1080/10586458.2001.10504434",
language = "English (US)",
volume = "10",
pages = "117--124",
journal = "Experimental Mathematics",
issn = "1058-6458",
publisher = "A K Peters",
number = "1",
}