Errata: On non-equilibrated almost monotonic functions of the Zygmund-Bary-Stechkin class.
By Natasha Samko. 2005
48 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/53a848e1dfe5692b257d7d1e2d054dd5df49d617
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In Applied Mathematics
- S. Samko
- V. Kokilashvili
- Vagif S. Guliyev
- Natasha Samko
- J. Hasanov
- B. Vakulov
- Peter Wall
- M. Alessandra Ragusa
In Mathematical Physics
- S. Samko
- V. Kokilashvili
- B. Vakulov
- Vagif S. Guliyev
- M. Alessandra Ragusa
- Peter Wall
- Lars-Erik Persson
- Natasha Samko
Citations in the corpus
- Commutators of Hardy operators in vanishing Morrey spaces (2012, background): “to [14], [15], [20], [24], [25], for the properties of the indices of such a type.”
- Weighted Hardy operators in the local generalized vanishing Morrey spaces (2012, unknown): “Most of them may be found dispersed in various papers, for instance, in [8,15,25,27,28], but for reader’s convenience we gathered them in Appendix.”
- Boundedness of the maximal, potential and singular operators in the generalized variable exponent Morrey spaces (2010, background): “The classes of almost monotonic functions satisfying such integral conditions were later studied in a number of papers, see [19], [33], [34] and references therein, where the characterization of integral inequalities of”
- Weighted Sobolev theorem in Lebesgue spaces with variable exponent (2007, methodology): “47 47 U N C O R R E C TE D P R O O F The proof of Theorem A will be based on a development—to the case of Zygmund–Bari– Stechkin class—of the technique of weighted estimation of Lp(·)-norms of power functions of distance truncated to exterior of a ball, used in [21] and [23], on properties of such w”
- Weighted Hardy and potential operators in the generalized Morrey spaces (2011, unknown): “20], [25,26,36,37] for the properties of the indices of such a type.”
- Operators of harmonic analysis in weighted spaces with non-standard growth (2008, methodology): “These indices studied in [63–65], are versions of Matuzewska–Orlicz index numbers used in the theory of Orlicz spaces, see [53,54].”