The sampling theorem is one of the most basic and fascinating topics in engineering sciences. The most well-known form is Shannon's uniform-sampling theorem for bandlimited signals. Extensions of this to bandpass signals and multiband signals, and to nonuniform sampling are also well-known. The connection between such extensions and the theory of filter banks in DSP has been well established. This paper presents some of the less known aspects of sampling, with special emphasis on non bandlimited signals, pointwise stability of reconstruction, and reconstruction from nonuniform samples. Applications in multiresolution computation and in digital spline interpolation are also reviewed
The sampling theorem states that any frequency bandlimited signal can be exactly reconstructed from ...
The recovery of a signal from so-called generalized samples is a problem of designing appropriate li...
Whittaker's (or Shannon 's) Sampling Theorem is a well-known interpolation formula that has been ext...
The sampling theorem is one of the most basic and fascinating topics in engineering sciences. The mo...
The recovery of a signal from so-called generalized samples is a problem of designing appropriate li...
In recent years many of the results for bandlimited sampling have been extended to the case of nonba...
This paper presents an account of the current state of sampling, 50 years after Shannon's formulatio...
Abstract. 1 In recent years many of the results for band limited sampling have been extended to the ...
Abstract.1 In recent years many of the results for band limited sampling have been extended to the c...
[ A review of past and recent strategies for sub-Nyquist sampling] Signal processing methods have ch...
Abstract.1 It is well-known that certain non bandlimited signals such as splines can be reconstructe...
Abstract. 1 It is well-known that certain non bandlimited signals such as splines can be reconstruct...
The reconstruction of an unknown continuously defined function from the samples of the responses o...
The first-order sampling of multi-band bandpass signals with arbitrary band positions is considered ...
Currently, digital signal processing systems typically assume that the signals are bandlimited. Thi...
The sampling theorem states that any frequency bandlimited signal can be exactly reconstructed from ...
The recovery of a signal from so-called generalized samples is a problem of designing appropriate li...
Whittaker's (or Shannon 's) Sampling Theorem is a well-known interpolation formula that has been ext...
The sampling theorem is one of the most basic and fascinating topics in engineering sciences. The mo...
The recovery of a signal from so-called generalized samples is a problem of designing appropriate li...
In recent years many of the results for bandlimited sampling have been extended to the case of nonba...
This paper presents an account of the current state of sampling, 50 years after Shannon's formulatio...
Abstract. 1 In recent years many of the results for band limited sampling have been extended to the ...
Abstract.1 In recent years many of the results for band limited sampling have been extended to the c...
[ A review of past and recent strategies for sub-Nyquist sampling] Signal processing methods have ch...
Abstract.1 It is well-known that certain non bandlimited signals such as splines can be reconstructe...
Abstract. 1 It is well-known that certain non bandlimited signals such as splines can be reconstruct...
The reconstruction of an unknown continuously defined function from the samples of the responses o...
The first-order sampling of multi-band bandpass signals with arbitrary band positions is considered ...
Currently, digital signal processing systems typically assume that the signals are bandlimited. Thi...
The sampling theorem states that any frequency bandlimited signal can be exactly reconstructed from ...
The recovery of a signal from so-called generalized samples is a problem of designing appropriate li...
Whittaker's (or Shannon 's) Sampling Theorem is a well-known interpolation formula that has been ext...