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- W2069161768 abstract "Let α > 1. For each positive integer n, a polynomial Sn(x) of degree ⩽ n is constructed such that Sn(x) ~ exp(−¦x¦α), ¦x¦ ⩽ Cn1α, where C > 0 is independent of n. These polynomials enable one to estimate Christoffel functions and prove Lp Markov-Bernstein inequalities for all 0 < p ⩽ ∞, and for all the weights exp(− ¦x¦α), α > 1. In particular, the gap 1 < α < 2 in Feud's approximation theory can be filled, and one can prove Lp Markov-Bernstein inequalities for 0 < p < 1." @default.
- W2069161768 created "2016-06-24" @default.
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- W2069161768 date "1987-02-01" @default.
- W2069161768 modified "2023-10-16" @default.
- W2069161768 title "Canonical products and the weights exp(−¦x¦α), α > 1, with applications" @default.
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- W2069161768 doi "https://doi.org/10.1016/0021-9045(87)90085-2" @default.
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