Approximation of Signal Belongs to Generalized $$ W^{\prime } \left( L^{r}, \xi \left( t \right) \right) $$ Class by $$ \left( C, \alpha , \eta \right) A $$-Matrix Summability of Fourier Series-Reference-Cited by-同舟云学术

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Approximation of Signal Belongs to Generalized $$ W^{\prime } \left( L^{r}, \xi \left( t \right) \right) $$ Class by $$ \left( C, \alpha , \eta \right) A $$-Matrix Summability of Fourier Series

Published:2023 Issue: Volume: Page:59-67
ISSN:2194-5357
Container-title:Advances in Intelligent Systems and Computing
language:
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Author:

Sonker Smita,Sangwan Paramjeet

Publisher

Springer Nature Singapore

Link

https://link.springer.com/content/pdf/10.1007/978-981-19-9906-2_6

Reference17 articles.

1. Petersen, G.M.: Regular Matrix Transformations. McGraw-Hill (1996)

2. Zygmund, A.: Trigonometric Series. Cambridge University Press (2002)

3. Hardy, G.H.: Divergent Series. American Mathematical Society (2000)

4. Das, S., Dutta, H.: Degree of approximation of signals in certain Lipschitz classes by the Zweier-Euler product summability method of Fourier series. Math. Methods Appl. Sci. 44(6), 4881–4887 (2021). https://doi.org/10.1002/mma.7074

5. Lal, S., Kushwaha, J.K.: Degree of approximation of Lipschitz function by product summability method. Int. Math. Forum. 4(43), 2101–2107 (2009)

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