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Prolate spheroidal wave functions, Fourier analysis, and uncertainty. V - The discrete case
D. Slepian · 1978
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J. M. Azais, Y. de Castro and F. Gamboa
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Super-resolution from noisy data
E. J. Candès and C. Fernandez-Granda
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Towards a mathematical theory of super-resolution
E. J. Candès and C. Fernandez-Granda
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2013

Fernandez-Granda, Carlos

We study the problem of super-resolving a superposition of point sources from noisy low-pass data with a cut-off frequency f.

Solving a tractable convex program is shown to locate the elements of the support with high precision as long as they are separated by 2/f and the noise level is small with respect to the amplitude of the signal.

Prolate spheroidal wave functions, Fourier analysis, and uncertainty. V - The discrete case
D. Slepian · 1978
Earlier work this paper cites.

Spike detection from innacurate samplings
J. M. Azais, Y. de Castro and F. Gamboa
Cited in the paper.
Super-resolution from noisy data
E. J. Candès and C. Fernandez-Granda
Cited in the paper.
Towards a mathematical theory of super-resolution
E. J. Candès and C. Fernandez-Granda
Cited in the paper.

Nothing clear enough to list yet.

alphaXiv searches the wider corpus for related work and actual follow-ups.

alphaXiv is searching for related work…