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Applicable Analysis
An International Journal
Volume 86, 2007 - Issue 4
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Original Articles

Error estimation for non-uniform sampling in shift invariant space

Pages 483-496 | Accepted 02 Nov 2006, Published online: 01 May 2007

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R. Radha, K. Sarvesh & S. Sivananthan. (2020) Invertibility of Laurent operators and shift invariant spaces with finitely many generators. Applicable Analysis 99:16, pages 2854-2876.
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Articles from other publishers (7)

Suping Wang. (2022) The random convolution sampling stability in multiply generated shift invariant subspace of weighted mixed Lebesgue space. AIMS Mathematics 7:2, pages 1707-1725.
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A. Antony Selvan & R. Radha. (2014) Sampling and reconstruction in shift-invariant spaces on $$\mathbb {R}^d$$ R d. Annali di Matematica Pura ed Applicata (1923 -) 194:6, pages 1683-1706.
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M. De la Sen & J.C. Soto. (2012) On a sampling criterion -induced oscillatory behaviour. On a sampling criterion -induced oscillatory behaviour.
M. De la Sen, J. C. Soto & A. Ibeas. (2012) Stability and Limit Oscillations of a Control Event-Based Sampling Criterion. Journal of Applied Mathematics 2012, pages 1-25.
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Jun Xian. (2010) Error Estimates from Noise Samples for Iterative Algorithm in Shift-Invariant Signal Spaces. Abstract and Applied Analysis 2010, pages 1-9.
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Ernesto Acosta-Reyes, Akram Aldroubi & Ilya Krishtal. (2008) On stability of sampling-reconstruction models. Advances in Computational Mathematics 31:1-3, pages 5-34.
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Antonio G. García & Gerardo Pérez-Villalón. (2009) Multivariate generalized sampling in shift-invariant spaces and its approximation properties. Journal of Mathematical Analysis and Applications 355:1, pages 397-413.
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