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Nonlinear Analysis, Function Spaces and Applications Vol. 4; TEUBNER-TEXTE zur Mathematik ,
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Generalizations of Some Classical Inequalities and Their Ap..:
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Function Spaces and Applications; Lecture Notes in Mathematics ,
2
Real interpolation between some operator ideals:
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Trends in Mathematics; Modern Problems in PDEs and Applications ,
3
On Cochran-Lee and Hardy-type Inequalities in Some Classica..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
4
Vilenkin-Fejér Means in Martingale Hardy Spaces:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Nörlund and T Means of Vilenkin-Fourier Series in Martingal..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Nörlund and T Means of Vilenkin-Fourier Series in Lebesgue ..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Martingales and Almost Everywhere Convergence of Partial Su..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Vilenkin-Fejér Means and an Approximate Identity in Lebesgu..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Vilenkin-Fourier Coefficients and Partial Sums in Martingal..:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Theory of Martingale Hardy Spaces:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Appendix: Dyadic Group and Walsh and Kaczmarz Systems:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
12
Partial Sums of Vilenkin-Fourier Series in Lebesgue Spaces:
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Martingale Hardy Spaces and Summability of One-Dimensional Vilenkin-Fourier Series ,
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Convergence of Vilenkin-Fourier Series in Variable Martinga..:
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2022 IEEE Silicon Nanoelectronics Workshop (SNW) ,
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A 4F2 Vertical Gate-all-around Nanowire Compute-in-memory D..:
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2019 Device Research Conference (DRC) ,
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