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- Q4317418 subject Q7213511.
- Q4317418 subject Q8257744.
- Q4317418 subject Q8851966.
- Q4317418 abstract "In approximation theory, Jackson's inequality is an inequality bounding the value of function's best approximation by algebraic or trigonometric polynomials in terms of the modulus of continuity or modulus of smoothness of the function or of its derivatives. Informally speaking, the smoother the function is, the better it can be approximated by polynomials.".
- Q4317418 wikiPageWikiLink Q1144872.
- Q4317418 wikiPageWikiLink Q1265827.
- Q4317418 wikiPageWikiLink Q1385805.
- Q4317418 wikiPageWikiLink Q184743.
- Q4317418 wikiPageWikiLink Q1969650.
- Q4317418 wikiPageWikiLink Q2511073.
- Q4317418 wikiPageWikiLink Q3710067.
- Q4317418 wikiPageWikiLink Q43260.
- Q4317418 wikiPageWikiLink Q4894565.
- Q4317418 wikiPageWikiLink Q5164492.
- Q4317418 wikiPageWikiLink Q5438429.
- Q4317418 wikiPageWikiLink Q598132.
- Q4317418 wikiPageWikiLink Q7213511.
- Q4317418 wikiPageWikiLink Q774123.
- Q4317418 wikiPageWikiLink Q8257744.
- Q4317418 wikiPageWikiLink Q8851966.
- Q4317418 wikiPageWikiLink Q950211.
- Q4317418 comment "In approximation theory, Jackson's inequality is an inequality bounding the value of function's best approximation by algebraic or trigonometric polynomials in terms of the modulus of continuity or modulus of smoothness of the function or of its derivatives. Informally speaking, the smoother the function is, the better it can be approximated by polynomials.".
- Q4317418 label "Jackson's inequality".