Exact sampling results for signals with finite rate of innovation using strang-fix conditions and local kernels

ICASSP, IEEE International Conference on Acoustics, Speech and Signal Processing - Proceedings

Volumn IV, Issue , 2005, Pages 233-236

  Dragotti, Pier Luigi ^a   Vetterli, Martin ^b   Blu, Thierry ^b  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

^b EPFL   (Switzerland)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; FINITE ELEMENT METHOD; FOURIER TRANSFORMS; FUNCTIONS; SIGNAL RECONSTRUCTION;

EXPONENTIAL SPLINES; FINITE RATE OF INNOVATION; RECONSTRUCTION ALGORITHM; STRANG-FIX CONDITIONS;

SAMPLING;

EID: 33646771402     PISSN: 15206149     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICASSP.2005.1415988     Document Type: Conference Paper

References (7)

1. R.E. Blahut. Theory and Practice of Error Control Codes. Addison-Wesley, 1983.
2. P. Stoica and R Moses. Introduction to Spectral Analysis. Englewood Cliffs,NJ, Prentice-Hall, 2000.
3. G. Strang and Fix. G. A Fourier analysis of the finite element variational method. In Constructive Aspect of Functional Analysis, pages 796-830, Rome, Italy, 1971.
4. M. Unser. Sampling-50 years after Shannon. Proc. IEEE, 88:569-587, April 2000.
5. M. Unser and A. Aldroubi. A general sampling theory for nonideal acquisition devices. IEEE Trans. Signal Processing, 42(11):2915-2925, November 1994.
6. M. Unser and T. Blu. Cardinal Exponential Splines: Part I-Theory and Filtering Algorithms. IEEE Trans, on Signal Processing, to appear, 2004.
7. M. Vetterli, P. Marziliano, and T. Blu. Sampling signals with finite rate of innovation. IEEE Trans. Signal Processing, 50(6):1417-1428, June 2002.