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Conference Papers Year : 2007

Efficient polynomial $L^{\infty}$-approximations

Abstract

We address the problem of computing good floating-point-coefficient polynomial approximation to a function, with respect to the supremum norm. This is a key step in most processes of evaluation of a function. We present a fast and efficient method, based on lattice basis reduction, that often gives the best polynomial possible and most of the time returns a very good approximation.
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Dates and versions

inria-00119513 , version 1 (11-12-2006)
inria-00119513 , version 2 (11-12-2006)

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Cite

Nicolas Brisebarre, Sylvain Chevillard. Efficient polynomial $L^{\infty}$-approximations. 18th IEEE Symposium on Computer Arithmetic, Jun 2007, Montpellier, France. pp.169-176, ⟨10.1109/ARITH.2007.17⟩. ⟨inria-00119513v2⟩
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