Series with respect to the Haar system

Author:

Golubov B. I.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability,Applied Mathematics,General Mathematics,Statistics and Probability

Reference168 articles.

1. A. R. Abdulgamidov, ?Certain properties of Haar-Fourier series of functions of two variables,? in: Dissertations of Kazan University in the Exact Sciences, Mathematics, Mechanics, and Physics [in Russian], Kazan (1968), pp. 5?33.

2. A. R. Abdulgamidov, ?Haar orthonormal systems specified on bounded closed sets of m-dimensional Euclidean space,? Uch. Zap. Kazan. Univ.,128, No. 5, 3?19 (1968).

3. A. R. Abdulgamidov, ?Approximation of functions of two variables with respect to the Haar system,? Uch. zap. Kazan. Univ.,129, No. 3, 30?52 (1969).

4. G. S. Abros'kina and B. S. Mityagin, ?Sequences of Fourier coefficients of functions in the Hölder classes,? Matem. Zametki,6, No. 5, 567?572 (1969).

5. G. Alexits, Convergence Problems for Orthogonal Series [Russian translation], IL, Moscow (1963), 359 pages.

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1. Wavelets in weighted norm spaces;Tohoku Mathematical Journal;2018-12-01

2. Best One-Sided Approximation of Some Classes of Functions of Several Variables by Haar Polynomials;International Journal of Advanced Research in Mathematics;2016-09

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4. On Approximation of the Continuous Functions of Two Variables by the Fourier-Haar ”Angle”;International Journal of Advanced Research in Mathematics;2016-06

5. The Exact Estimates of Fourier-Haar Coefficients of Functions of Bounded Variation;International Journal of Advanced Research in Mathematics;2016-02

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