Absolute convergence of multiple Fourier series revisited
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Publication:949897
DOI10.1007/S10476-008-0205-7zbMath1174.42002OpenAlexW1551228792MaRDI QIDQ949897
Publication date: 21 October 2008
Published in: Analysis Mathematica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10476-008-0205-7
Related Items (12)
Exact solutions of Dirichlet type problem to elliptic equation, which type degenerates at the axis of cylinder. II ⋮ On weighted β-absolute convergence of double Fourier series ⋮ Absolute convergence of multiple Fourier series of functions of \(\phi \left( \Lambda ^1,\dots,\Lambda ^N\right) \)-bounded variation ⋮ Convolution functions of several variables with generalized bounded variation ⋮ Properties of Functions of Generalized Bounded Variations ⋮ Generalized absolute convergence of single and double series in multiplicative systems ⋮ Generalized absolute convergence of single and double Fourier series with respect to multiplicative systems ⋮ On absolute convergence of multiple Fourier series ⋮ Absolute convergence of multiple Fourier series of a function of \(p(n)\)-\(\Lambda\)-\(\mathrm{BV}\) ⋮ Unnamed Item ⋮ Absolute convergence of the Fourier trigonometric series with gaps ⋮ ON THE DIRICHLET PROBLEM TO ELLIPTIC EQUATION, THE ORDER OF WHICH DEGENERATES AT THE AXIS OF A CYLINDER
Cites Work
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- On the absolute convergence of multiple Fourier series
- Period, index and potential \(\text Ш\)
- On a theorem of Zygmund
- The Brauer-Manin Obstruction and III[2]
- Double sine series with nonnegative coefficients and Lipschitz classes
- On Definitions of Bounded Variation for Functions of Two Variables
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