Approximation of functions in the generalized Zygmund class using Hausdorff means

Author:

Singh Mradul Veer,Mittal ML,Rhoades BE

Funder

Ministry of Human Resource Development

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis

Reference33 articles.

1. Ditzian, Z: Lipschitz classes and convolution approximation processes. Math. Proc. Camb. Philos. Soc. 90(1), 51-61 (1981)

2. Krasniqi, XZ: On the degree of approximation of functions of the Lipschitz class by ( E , q ) ( C , α , β ) $(E,q)(C,\alpha,\beta)$ means. J. Numer. Math. Stoch. 4(1), 40-47 (2012)

3. Lal, S: On degree of approximation of functions belonging to the weighted ( L p , ξ ( t ) ) $(L^{p},\xi(t))$ class by ( C , 1 ) ( E , 1 ) $(C,1)(E,1)$ means. Tamkang J. Math. 30(1), 47-52 (1999)

4. Lal, S, Singh, PN: On approximation of Lip ( ξ ( t ) , p ) $\operatorname{Lip} (\xi(t),p)$ function by ( C , 1 ) $(C,1)$ ( E , 1 ) $(E,1)$ means of its Fourier series. Indian J. Pure Appl. Math. 33(9), 1443-1449 (2002)

5. Lal, S, Mishra, A: Euler-Hausdorff matrix summability operator and trigonometric approximation of the conjugate of a function belonging to the generalized Lipschitz class. J. Inequal. Appl. 2013, 59 (2013)

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