A Note on the Degree of Approximation by Matrix Means in the Generalized Hölder Metric

Author:

Değer U.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference11 articles.

1. P. Chandra, “Trigonometric approximation of functions in L p -norm,” J. Math. Anal. Appl., 275, 13–26 (2002).

2. G. Das, A. Nath, and B. K. Ray, “An estimate of the rate of convergence of Fourier series in generalized H¨older metric,” Anal. Appl., Narosa, New Delhi (2002), pp. 43–60.

3. X. Z. Krasniqi, “On the degree of approximation by Fourier series of functions from the Banach space H p ω , p ≥ 1,” Generalized Hölder Metric, Int. Math. Forum, 6, No. 13, 613–625 (2011).

4. L. Leindler, “Trigonometric approximation in L p -norm,” J. Math. Anal. Appl., 302, 129–136 (2005).

5. L. Leindler, “A relaxed estimate of the degree of approximation by Fourier series in generalized Hölder metric,” Anal. Math., 35, 51–60 (2009).

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