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- Q2452504 subject Q7009970.
- Q2452504 subject Q7013903.
- Q2452504 subject Q7112709.
- Q2452504 abstract "In mathematics a Padé approximant is the "best" approximation of a function by a rational function of given order – under this technique, the approximant's power series agrees with the power series of the function it is approximating. The technique was developed around 1890 by Henri Padé, but goes back to Georg Frobenius who introduced the idea and investigated the features of rational approximations of power series.The Padé approximant often gives better approximation of the function than truncating its Taylor series, and it may still work where the Taylor series does not converge. For these reasons Padé approximants are used extensively in computer calculations. They have also been used as auxiliary functions in Diophantine approximation and transcendental number theory, though for sharp results ad hoc methods in some sense inspired by the Padé theory typically replace them.".
- Q2452504 thumbnail Henri_Padé.jpeg?width=300.
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- Q2452504 wikiPageExternalLink PadeApproximants.
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- Q2452504 wikiPageExternalLink sinewave.html.
- Q2452504 wikiPageExternalLink pade.html.
- Q2452504 wikiPageExternalLink www.scholarpedia.org.
- Q2452504 wikiPageExternalLink Pad%C3%A9_approximant.
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- Q2452504 wikiPageWikiLink Q7009970.
- Q2452504 wikiPageWikiLink Q7013903.
- Q2452504 wikiPageWikiLink Q7112709.
- Q2452504 wikiPageWikiLink Q7124033.
- Q2452504 wikiPageWikiLink Q7177810.
- Q2452504 wikiPageWikiLink Q906520.
- Q2452504 comment "In mathematics a Padé approximant is the "best" approximation of a function by a rational function of given order – under this technique, the approximant's power series agrees with the power series of the function it is approximating.".
- Q2452504 label "Padé approximant".
- Q2452504 depiction Henri_Padé.jpeg.
