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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2006.1
- 수록면
- 111 - 118 (8page)
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The present paper investigates the weighted L1-convergence of Gr¨unwald in-terpolatory operators based on the zeros of the second Chebyshev polynomialsUn (x) =sin( n +1) sin . The approximation rate is sharp.
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참고문헌 (6)
참고문헌 신청
/ 1987 / Moduli of smoothness berlin
/ 1989 / 1}$-convergence of Gr\ : 485 ~ 490
/ 1989 / J. Math. Res. Ex-position 9 1989
/ 1998 / The rate ofL1-convergence of Gr¨unwald inter-polatory operators 14 (3) : 55 ~ 59
G. Q. Xu / 2000 / The rate of $L^{2}$-convergence of a kind of quasi-Gr\" {u}nwald interpolatory operators 17 (2) : 19 ~ 24
/ 1989 / 1}$-convergence of Gr\ : 485 ~ 490
/ 1989 / J. Math. Res. Ex-position 9 1989
/ 1998 / The rate ofL1-convergence of Gr¨unwald inter-polatory operators 14 (3) : 55 ~ 59
G. Q. Xu / 2000 / The rate of $L^{2}$-convergence of a kind of quasi-Gr\" {u}nwald interpolatory operators 17 (2) : 19 ~ 24
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