On the summability of double Walsh - Fourier series of functions of bounded generalized variation
The convergence of Cesaro means of negative order of double Walsh-Fourier series of functions of bounded generalized variation is investigated.
Saved in:
| Date: | 2012 |
|---|---|
| Main Authors: | Goginava, U., Гогінава, У. |
| Format: | Article |
| Language: | English |
| Published: |
Institute of Mathematics, NAS of Ukraine
2012
|
| Online Access: | https://umj.imath.kiev.ua/index.php/umj/article/view/2591 |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
| Journal Title: | Ukrains’kyi Matematychnyi Zhurnal |
| Download file: | |
Institution
Ukrains’kyi Matematychnyi ZhurnalSimilar Items
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: Goginava, U., et al.
Published: (2015)
by: Goginava, U., et al.
Published: (2015)
Strong summability of two-dimensional Vilenkin – Fourier series
by: Goginava, U., et al.
Published: (2019)
by: Goginava, U., et al.
Published: (2019)
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: U. Goginava, et al.
Published: (2015)
by: U. Goginava, et al.
Published: (2015)
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: Goginava, U., et al.
Published: (2015)
by: Goginava, U., et al.
Published: (2015)
On the maximal operator of $(C, α)$-means of Walsh–Kaczmarz–Fourier series
by: Goginava, U., et al.
Published: (2010)
by: Goginava, U., et al.
Published: (2010)
On the strong summability of the Fourier–Walsh series in the Besov space
by: A. Igenberlina, et al.
Published: (2024)
by: A. Igenberlina, et al.
Published: (2024)
On the strong summability of the Fourier–Walsh series in the Besov space
by: Igenberlina, A., et al.
Published: (2025)
by: Igenberlina, A., et al.
Published: (2025)
Strong summability of two-dimensional Vilenkin – Fourier series
by: U. Goginava
Published: (2019)
by: U. Goginava
Published: (2019)
On the maximal operator of (C, α)-means of Walsh–Kaczmarz–Fourier series
by: Goginava, U., et al.
Published: (2010)
by: Goginava, U., et al.
Published: (2010)
On Strong Summability of Fourier Series of Summable Functions
by: Pachulia, N. L., et al.
Published: (2000)
by: Pachulia, N. L., et al.
Published: (2000)
Approximation of double Walsh–Fourier series by means of the matrix transform
by: I. Blahota
Published: (2024)
by: I. Blahota
Published: (2024)
Approximation of double Walsh–Fourier series by means of the matrix transform
by: Blahota, István, et al.
Published: (2024)
by: Blahota, István, et al.
Published: (2024)
Approximation by Norlund means of quadratical partial sums of double Walsh - Kaczmarz - Fourier series
by: K. Nagy
Published: (2016)
by: K. Nagy
Published: (2016)
Approximation by Norlund means of quadratical partial sums of double Walsh - Kaczmarz - Fourier series
by: Nagy, K., et al.
Published: (2016)
by: Nagy, K., et al.
Published: (2016)
On the Absolute Summability of Fourier Series of Almost Periodic Functions
by: Ju. Kh. Khasanov
Published: (2013)
by: Ju. Kh. Khasanov
Published: (2013)
On the Absolute Summability of Fourier Series of Almost Periodic Functions
by: Khasanov, Yu., et al.
Published: (2013)
by: Khasanov, Yu., et al.
Published: (2013)
Points of strong summability of fourier series
by: Pachulia, N. L., et al.
Published: (1994)
by: Pachulia, N. L., et al.
Published: (1994)
On absolute summability of multiple Fourier series
by: Ponomarenko, Yu. A., et al.
Published: (1971)
by: Ponomarenko, Yu. A., et al.
Published: (1971)
Strong Convergence of Two-Dimensional Walsh–Fourier Series
by: Tephnadze, G.
Published: (2013)
by: Tephnadze, G.
Published: (2013)
Strong Convergence of Two-Dimensional Walsh–Fourier Series
by: G. Tephnadze
Published: (2013)
by: G. Tephnadze
Published: (2013)
Strong Convergence of Two-Dimensional Walsh–Fourier Series
by: Tephnadze, G., et al.
Published: (2013)
by: Tephnadze, G., et al.
Published: (2013)
On the absolute summability of Fourier series of almost-periodic besicovitch functions
by: Timan, M. F., et al.
Published: (2009)
by: Timan, M. F., et al.
Published: (2009)
A New Sufficient Condition for Belonging to the Algebra of Absolutely Convergent Fourier Integrals and Its Application to the Problems of Summability of Double Fourier Series
by: O. V. Kotova, et al.
Published: (2015)
by: O. V. Kotova, et al.
Published: (2015)
A New Sufficient Condition for Belonging to the Algebra of Absolutely Convergent Fourier Integrals and Its Application to the Problems of Summability of Double Fourier Series
by: Kotova, O. V., et al.
Published: (2015)
by: Kotova, O. V., et al.
Published: (2015)
Strong summability and properties of Fourier?Laplace series on a sphere
by: Lasuriya, R. A., et al.
Published: (2012)
by: Lasuriya, R. A., et al.
Published: (2012)
Strong summability of multiple Fourier series and Sidon-type inequalities
by: Kuznetsovci, O. I., et al.
Published: (1998)
by: Kuznetsovci, O. I., et al.
Published: (1998)
(ϕ, α)-Strong Summability of Fourier–Laplace Series for Functions Continuous on a Sphere
by: Lasuriya, R. A., et al.
Published: (2002)
by: Lasuriya, R. A., et al.
Published: (2002)
Lower bound for the best approximations of periodic summable functions of two variables and their conjugates in terms of Fourier coefficients
by: Kononovych, T. O., et al.
Published: (2008)
by: Kononovych, T. O., et al.
Published: (2008)
Almost everywhere convergence of Cesàro means of two variable Walsh – Fourier series with varying parameters
by: A. A.Abu Joudeh, et al.
Published: (2021)
by: A. A.Abu Joudeh, et al.
Published: (2021)
Almost everywhere convergence of Cesàro means of two variable Walsh – Fourier series with varying parameteres
by: Abu Joudeh , A. A., et al.
Published: (2021)
by: Abu Joudeh , A. A., et al.
Published: (2021)
Estimates for the Variation of Functions Defined by Double Trigonometric Cosine Series
by: Hembars'ka, S. B., et al.
Published: (2003)
by: Hembars'ka, S. B., et al.
Published: (2003)
On a generalization of the system of functions of Rademacher and Walsh
by: M. V. Pratsovytyi, et al.
Published: (2016)
by: M. V. Pratsovytyi, et al.
Published: (2016)
The characteristics of points of strong summability of the Fourier - Laplace
series for functions from the class $L(S^m)$ in the case of critical indicator
by: Lasuriya, R. A., et al.
Published: (2002)
by: Lasuriya, R. A., et al.
Published: (2002)
On the embedding of Waterman class in the class Hpω
by: Goginava, U., et al.
Published: (2005)
by: Goginava, U., et al.
Published: (2005)
Double Fourier Series Using for Calculating Modulating Signals Spectrum
by: E. V. Verbitskij
Published: (2014)
by: E. V. Verbitskij
Published: (2014)
Approximate properties of methods of summability of Fourier integrals
by: O. V. Kotova, et al.
Published: (2015)
by: O. V. Kotova, et al.
Published: (2015)
Characterization of the Points of $ϕ$-Strong Summability of Fourier–Laplace Series for Functions of the Class $L_p(S^m),\; p > 1$
by: Lasuriya, R. A., et al.
Published: (2003)
by: Lasuriya, R. A., et al.
Published: (2003)
A Tauberian theorem for the power-series summability method
by: Çanak, І., et al.
Published: (2017)
by: Çanak, І., et al.
Published: (2017)
H2-norms of the partial sums of Fourier series by Laguerre basis for bounded holomorphic functions
by: V. V. Savchuk
Published: (2021)
by: V. V. Savchuk
Published: (2021)
$H^2$ - norms of the partial sums of Fourier series by Laguerre basis for bounded holomorphic functions
by: Savchuk , V. V., et al.
Published: (2021)
by: Savchuk , V. V., et al.
Published: (2021)
Similar Items
-
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: Goginava, U., et al.
Published: (2015) -
Strong summability of two-dimensional Vilenkin – Fourier series
by: Goginava, U., et al.
Published: (2019) -
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: U. Goginava, et al.
Published: (2015) -
Convergence of Multiple Fourier Series of Functions of Bounded Generalized Variation
by: Goginava, U., et al.
Published: (2015) -
On the maximal operator of $(C, α)$-means of Walsh–Kaczmarz–Fourier series
by: Goginava, U., et al.
Published: (2010)