On Approximation of Signals

Author:

Padhy B. P.,Baliarsingh P.

Publisher

Springer Nature Singapore

Reference31 articles.

1. Chandra, P.: Degree of approximation of functions in the H$$\ddot{o}$$lder metric. J. Ind. Math. Soc. 99–114 (1988)

2. Das, A.A., Paikray, S.K., Pradhan, T., Dutta, H.: Approximation of signals in the weighted Zygmund class via Euler-Hausdorff product summability mean of Fourier series. J. Indian Math. Soc. (New Ser.) 86, 296–314 (2019)

3. Das, G., Ghosh, T., Ray, B.K.: Degree of approximation of function by their Fourier series in the generalized H$$\ddot{o}$$lder metric. Proc. Indian Acad. Sci. (Math. Sci.) 106(2), 139–153 (1996)

4. Hardy, G.H.: Divergent Series, 1st edn. Oxford University Press (1949)

5. Lal, S., Shireen.: Best approximation of functions of generalized Zygmund class by Matrix-Euler summability mean of Fourier series. Bull. Math. Anal. Appl. 5(4), 1–13 (2013)

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