The optimal dyadic derivative
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s10476-014-0403-4.pdf
Reference19 articles.
1. A. Böttcher and S. Grudsky, The norm of the product of a large matrix and a random vector, Electron. J. Probab., 8 no. 7, 29 (2003).
2. P. L. Butzer, W. Engels, and U. Wipperfürth, An extension of the dyadic calculus with fractional order derivatives. Further theory and applications, Comput. Math. Appl. Ser. A., 12(8)(1986), 921–943.
3. P. L. Butzer, W. Engels, and U. Wipperfürth, An extension of the dyadic calculus with fractional order derivatives: general theory, Comput. Math. Appl. Part B, 12(5–6)(1986), 1073–1090.
4. P. L. Butzer and H. J. Wagner, Walsh-Fourier series and the concept of a derivative, Applicable Anal., 3 (1973), 29–46, Collection of articles dedicated to Eberhard Hopf on the occasion of his 70th birthday.
5. P. L. Butzer and H. J. Wagner, On dyadic analysis based on the pointwise dyadic derivative, Analysis Math., 1 (1975), 171–196.
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1. 2023—A twofold commemoration: the 100th birthday of Walsh functions and the 50th anniversary of Professor Joseph Leonard Walsh’s death;Sampling Theory, Signal Processing, and Data Analysis;2024-01-06
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