Suchergebnisse - "approximation by polynomials with integer coefficients"

Uniform approximation by polynomials with integer coefficients von Lipnicki, Artur

“… Let \(r\), \(n\) be positive integers with \(n\ge 6r\). Let \(P\) be a polynomial of degree at most \(n\) on \([0,1]\) with real coefficients, such that …”
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Geometric properties of the lattice of polynomials with integer coefficients von Lipnicki, Artur, mieta ski, Marek J.

“… This paper is related to the classic but still being examined issue of approximation of functions by polynomials with integer coefficients. Let \(r\), \(n\) be …”
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Uniform Approximation by Polynomials with Integer Coefficients via the Bernstein Lattice von Güntürk, C Sinan, Li, Weilin

“… Let \(\mathscr{C}_\mathbb{Z}([0,1])\) be the metric space of real-valued continuous functions on \([0,1]\) with integer values at \(0\) and \(1\), equipped …”
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Polynomials with integer coefficients and their zeros von Pritsker, Igor E.

“… We also discuss interesting applications to the approximation by polynomials with integer coefficients, and to the growth of coefficients for polynomials with roots located in prescribed sets …”
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Polynomials with integer coefficients and their zeros von Pritsker, Igor E

“… We also discuss interesting applications to approximation by polynomials with integer coefficients, and to the growth of coefficients for polynomials with roots located in prescribed sets …”
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