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[1] Chui C. K., Mhaskar H. N., “On Trigonometric wavelets”, Constructive Approximation, 9 (1993), 167–190 | DOI | MR | Zbl
[2] Kilgore T., Prestin J., “Polynomial wavelets on an interval”, Constructive Approximation, 12:1 (1996), 1–18 | DOI | MR
[3] Davis P. J., Interpolation and Approximation, Dover Publ. Inc., N.Y., 1973 | MR
[4] Fischer B., Prestin J., “Wavelet based on orthogonal polynomials”, Math. Comp., 66 (1997), 1593–1618 | DOI | MR | Zbl
[5] Fischer B., Themistoclakis W., “Orthogonal polynomial wavelets”, Numerical Algorithms, 30 (2002), 37–58 | DOI | MR | Zbl
[6] Capobiancho M. R., Themistoclakis W., “Interpolating polynomial wavelet on $[-1,1]$”, Advanced Comput. Math., 23 (2005), 353–374 | DOI | MR
[7] Dao-Qing Dai, Wei Lin, “Orthonormal polynomial wavelets on the interval”, Proc. Amer. Math. Soc., 134:5 (2005), 1383–1390 | DOI | MR
[8] Mohd F., Mohd I., “Orthogonal functions based on Chebyshev polynomials”, Matematika, 27:1 (2011), 97–107 | MR
[9] Sege G., Ortogonalnye mnogochleny, Fizmatlit, M., 1962, 500 pp.
[10] Yakhnin B. M., “O funktsiyakh Lebega razlozhenii v ryady po polinomam Yakobi dlya sluchaev $\alpha=\beta=\frac12$, $\alpha=\beta=-\frac12$, $\alpha=\frac12$, $\beta=-\frac12$”, Uspekhi mat. nauk, 13:6(84) (1958), 207–211 | MR | Zbl
[11] Yakhnin B. M., “Priblizhenie funktsii klassa $\mathrm{Lip}_\alpha$ chastnymi summami ryada Fure po mnogochlenam Chebysheva 2-go roda”, Izv. vuzov. Matematika, 1963, no. 1, 172–178 | MR | Zbl
[12] Bernshtein S. N., O mnogochlenakh, ortogonalnykh na konechnom intervale, Gos. nauch.-tekh. izd-vo Ukrainy, Kharkov, 1937, 128 pp.