On Estimates in L2(ℝ) of Mean ν-Widths of Classes of Functions Defined via the Generalized Modulus of Continuity of ωℳ

Author:

Vakarchuk S. B.

Publisher

Pleiades Publishing Ltd

Subject

General Mathematics

Reference24 articles.

1. J. Boman and H. S. Shapiro, “Comparison theorems for a generalized modulus of continuity,” Ark. Mat. 9(1), 91–116 (1971).

2. J. Boman, “Equivalence of generalized moduli of continuity,” Ark. Mat. 18(1), 73–100 (1980).

3. S. N. Vasil’ev, “The sharp Jackson-Stechkin inequality in L 2 with a modulus of continuity generated by an arbitrary finite-difference operator with constant coefficients,” Dokl. Ross. Akad. Nauk 385(1), 11–14 (2002).

4. A. G. Babenko, “On the Jackson-Stechkin inequality for the best L 2-approximations of functions by trigonometric polynomials,” “Trudy Inst. Mat. i Mekh. UrO RAN,” 7(1) 30–46 (2001) [Proc. Steklov Inst. Math. (Suppl.) 7, Suppl. 1, S30–S47 (2001)].

5. A. I. Kozko and A. V. Rozhdestvenskii, “On Jackson’s inequality for generalized moduli of continuity,” Mat. Zametki 73(5), 783–788 (2003) [Math. Notes 73 (5), 736–741 (2003)].

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