A optimal detector for a known signal in Laplace noise is determined. The analysis starts with a sampled digital receiver, leading to an asymptotic analysis when the number of samples approaches infinity. The optimum detector for Laplace Noise achieves twice the signal-to-noise ratio of the matched filter for Gaussian noise. The theoretic analysis is corroborated by computer simulations.

Beaulieu, N.C., Bartoli, G., Marabissi, D., Fantacci, R. (2013). The Structure and Performance of an Optimal Continuous-Time Detector for Laplace Noise. IEEE COMMUNICATIONS LETTERS, 17(6), 1065-1068 [10.1109/LCOMM.2013.042313.130164].

The Structure and Performance of an Optimal Continuous-Time Detector for Laplace Noise

BARTOLI, GIULIO;
2013-01-01

Abstract

A optimal detector for a known signal in Laplace noise is determined. The analysis starts with a sampled digital receiver, leading to an asymptotic analysis when the number of samples approaches infinity. The optimum detector for Laplace Noise achieves twice the signal-to-noise ratio of the matched filter for Gaussian noise. The theoretic analysis is corroborated by computer simulations.
2013
Beaulieu, N.C., Bartoli, G., Marabissi, D., Fantacci, R. (2013). The Structure and Performance of an Optimal Continuous-Time Detector for Laplace Noise. IEEE COMMUNICATIONS LETTERS, 17(6), 1065-1068 [10.1109/LCOMM.2013.042313.130164].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11365/1218774