Rational approximation of $x^n$
Let $E_{kk}^{(n)}$ denote the minimax (i.e., best supremum norm) error in approximation of $x^n$ on $[\kern .3pt 0,1]$ by rational functions of type $(k,k)$ with $k
| Main Authors: | , |
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| Format: | Journal article |
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American Mathematical Society
2018
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| _version_ | 1797050729337192448 |
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| author | Nakatsukasa, Y Trefethen, L |
| author_facet | Nakatsukasa, Y Trefethen, L |
| author_sort | Nakatsukasa, Y |
| collection | OXFORD |
| description | Let $E_{kk}^{(n)}$ denote the minimax (i.e., best supremum norm) error in approximation of $x^n$ on $[\kern .3pt 0,1]$ by rational functions of type $(k,k)$ with $k |
| first_indexed | 2024-03-06T18:09:30Z |
| format | Journal article |
| id | oxford-uuid:0283cc46-753c-4404-a84e-b60408841df3 |
| institution | University of Oxford |
| last_indexed | 2024-03-06T18:09:30Z |
| publishDate | 2018 |
| publisher | American Mathematical Society |
| record_format | dspace |
| spelling | oxford-uuid:0283cc46-753c-4404-a84e-b60408841df32022-03-26T08:41:10ZRational approximation of $x^n$Journal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:0283cc46-753c-4404-a84e-b60408841df3Symplectic Elements at OxfordAmerican Mathematical Society2018Nakatsukasa, YTrefethen, LLet $E_{kk}^{(n)}$ denote the minimax (i.e., best supremum norm) error in approximation of $x^n$ on $[\kern .3pt 0,1]$ by rational functions of type $(k,k)$ with $k |
| spellingShingle | Nakatsukasa, Y Trefethen, L Rational approximation of $x^n$ |
| title | Rational approximation of $x^n$ |
| title_full | Rational approximation of $x^n$ |
| title_fullStr | Rational approximation of $x^n$ |
| title_full_unstemmed | Rational approximation of $x^n$ |
| title_short | Rational approximation of $x^n$ |
| title_sort | rational approximation of x n |
| work_keys_str_mv | AT nakatsukasay rationalapproximationofxn AT trefethenl rationalapproximationofxn |