Uniform and L–convergence of Logarithmic Means of Walsh–Fourier Series

By G. Gát, Ushangi Goginava. 2006

65 citations recorded by the source corpus.

Subfields: Applied Mathematics

View Paper: https://www.semanticscholar.org/paper/fac814d8f3bfd9b12466c8e57bbfcd8748185616

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In Applied Mathematics

1. Peter Wall
2. George Tephnadze
3. Lars-Erik Persson
4. Károly Nagy
5. Jiang-Hua Lu

Citations in the corpus

• Maximal Operators of Vilenkin–Nörlund Means (2015, background): “In [6] Gát and Goginava proved some convergence and divergence properties of the Nörlund logarithmic means of functions in the class of continuous functions and in the Lebesgue space L1.”
• Approximation by Nörlund means of quadratical partial sums of double Walsh-Fourier series (2010, methodology): “The Nörlund logarithmic means for the Walsh–Fourier series was discussed by Gát, Goginava and Tkebuchava earlier [4, 8], for unbounded Vilenkin system by Blahota and Gát [2].”