Image sampling with quasicrystals.
Grundland, Mark, Patera, Jirí, Masáková, Zuzana, Dodgson, Neil A. (2009)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
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Displaying similar documents to “Shannon's sampling theorem, incongruent residue classes and Plancherel's theorem”
Image sampling with quasicrystals.
A Generalized Sampling Theorem with the Inverse of an Arbitrary Square Summable Sequence as Sampling Points.
Ahmed I. Zayed (1995)
The journal of Fourier analysis and applications [[Elektronische Ressource]]
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A note on Sampford-Durbin sampling
Zuzana Prášková (1990)
Commentationes Mathematicae Universitatis Carolinae
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Procedures to Determine Optimum Two-Stage Sampling Plans by Attributes .
B.F. Arnold (1986)
Metrika
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Approximately Optimum Two-Stage Sampling Plans.
B.F. Arnold (1985)
Metrika
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Sampling theory for functions with fractal spectrum.
Huang, Nina N., Strichartz, Robert S. (2001)
Experimental Mathematics
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Sampling of Band-Limited Vectors.
Isaac Pesenson (2001)
The journal of Fourier analysis and applications [[Elektronische Ressource]]
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The generalized sampling theorem for transforms of not necessarily square integrable functions.
Jerri, A.J. (1985)
International Journal of Mathematics and Mathematical Sciences
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Type A Operating Characteristic Functions of Defects Sampling Plans.
R. Göb ([unknown])
Metrika
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Fixed precision optimal allocation in two-stage sampling
Wojciech Niemiro, Jacek Wesołowski (2001)
Applicationes Mathematicae
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Two-stage sampling schemes arise in survey sampling, especially in situations when the complete update of the frame is difficult. In this paper we solve the problem of fixed precision optimal allocation in two special two-stage sampling schemes. The solution is based on reducing the original question to an eigenvalue problem and then using the Perron-Frobenius theorem.