Pages that link to "Item:Q3674932"
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The following pages link to Five short stories about the cardinal series (Q3674932):
Displaying 24 items.
- Mathematical Model for the Output Signal’s Energy of an Ideal DAC in the Presence of Clock Jitter (Q4972908) (← links)
- On Generalized Derivative Sampling Series Expansion (Q5110839) (← links)
- Sampling Theory in a Fourier Algebra Setting (Q5119648) (← links)
- Sampling Series, Refinable Sampling Kernels, and Frequency Band Limited Functions (Q5119649) (← links)
- On some properties of sinc approximations of continuous functions on the interval (Q5137112) (← links)
- A sampling theorem by perturbing the zeros of a sine-type function (Q5163460) (← links)
- Aspects of prediction (Q5245624) (← links)
- Signal and System Approximation from General Measurements (Q5249767) (← links)
- Modelling and Prediction of Financial Time Series (Q5419653) (← links)
- Multidimensional Kantorovich modifications of exponential sampling series (Q5880785) (← links)
- The Levin-Golovin theorem for Sobolev spaces (Q5930785) (← links)
- From sphere packing to Fourier interpolation (Q6139808) (← links)
- Approximation by multivariate max-product Kantorovich exponential sampling operators (Q6181348) (← links)
- Approximation results by multivariate sampling Kantorovich series in Musielak-Orlicz spaces (Q6557275) (← links)
- Asymptotic theorems for Durrmeyer sampling operators with respect to the \(L^p\)-norm (Q6608644) (← links)
- The behavior of frequency bandlimited cardinal interpolants (Q6608647) (← links)
- Shannon sampling theorem via Poisson, Cauchy, Jacobi, and Levin (Q6608650) (← links)
- Schoenberg's theory of totally positive functions and the Riemann zeta function (Q6608651) (← links)
- Sampling via the Banach Gelfand triple (Q6608652) (← links)
- Clifford prolate spheroidal wavefunctions and associated shift frames (Q6608657) (← links)
- Power-aware analog to digital converters (Q6608658) (← links)
- Convergence properties of Durrmeyer-type sampling operators (Q6616170) (← links)
- Max-Product Sampling Kantorovich Operators: Quantitative Estimates in Functional Spaces (Q6648808) (← links)
- A characterization of the convergence in variation for the exponential sampling operators (Q6667728) (← links)