Article
Thin sets of integers in Harmonic analysis and p-stable random Fourier series
Author/s | Lefèvre, Pascal
Li, Daniel Queffélec, Hervé Rodríguez Piazza, Luis |
Department | Universidad de Sevilla. Departamento de Análisis Matemático |
Publication Date | 2011-06 |
Deposit Date | 2016-09-30 |
Published in |
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Abstract | We investigate the behavior of some thin sets of integers defined through random trigonometric polynomial when one replaces Gaussian or Rademacher variables by p-stable ones, with 1 < p < 2. We show that in one case this ... We investigate the behavior of some thin sets of integers defined through random trigonometric polynomial when one replaces Gaussian or Rademacher variables by p-stable ones, with 1 < p < 2. We show that in one case this behavior is essentially the same as in the Gaussian case, whereas in another case, this behavior is entirely different. |
Funding agencies | Ministerio de Educación y Ciencia (MEC). España |
Project ID. | MTM2006-05622 |
Citation | Lefèvre, P., Li, D., Queffélec, H. y Rodríguez Piazza, L. (2011). Thin sets of integers in Harmonic analysis and p-stable random Fourier series. Journal d'Analyse Mathématique, 115 (1), 187-211. |
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