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Open Accesshttps://doi.org/10.1007/s11854-025-0361-8
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Chat PdfCiteExportShare Journal: Journal d'Analyse Mathématique |  Publication Date: Jan 21, 2025 |
 License type: CC BY 4.0 |
Abstract We construct a real sequence {λ n } n=1 ∞ satisfying λ n = n + o(1), and a Schwartz function f on ℝ, such that for any N the system of translates {f(x − λ n )}, n > N, is complete in the space L p (ℝ) for every p > 1. The same system is also complete in a wider class of Banach function spaces on ℝ.
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