1999
DOI: 10.1016/s0165-1684(99)00075-4
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Spectral correlation evaluation of MSK and offset QPSK modulation

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Cited by 22 publications
(6 citation statements)
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“…Furthermore, they enable an analysis of cycle features depending on the probability distribution of information symbols in an M-ary system. The results in this paper benefit from the previous work on a unified, stochastic, matrix-based method for cyclic spectral analysis of digitally modulated signals [5][6][7].…”
Section: Introductionmentioning
confidence: 85%
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“…Furthermore, they enable an analysis of cycle features depending on the probability distribution of information symbols in an M-ary system. The results in this paper benefit from the previous work on a unified, stochastic, matrix-based method for cyclic spectral analysis of digitally modulated signals [5][6][7].…”
Section: Introductionmentioning
confidence: 85%
“…By applying definitions (1-4) on the previously described matrix model of the UWB-IR signals (11), their cyclic spectrum ( ) x f S  is obtained (similarly to [5,6]) in the form…”
Section: Cyclic Spectrum Of Th-ppm Signalmentioning
confidence: 99%
“…Here α i and β i are the so-called non-conjugate and conjugate SO cyclic frequencies of n(t) such that α i = β i = i/T (i ∈ Z) for R signals and α i = i/T and β i = (2i + 1)/2T (i ∈ Z) for QR signals [50][51][52], R αi n (τ ) and C βi n (τ ) are the first and second cyclic correlation matrices of n(t) for the cyclic frequencies α i and β i and the delay τ , defined by…”
Section: Models and Total Noise Second-order Statistics A Observmentioning
confidence: 99%
“…As the two-input pseudo-MLSE receiver applied to the model (11) exploits the information contained in (α 0 , β 0 ) = (0, 0), it always exploits most of the SO non-circularity information of R signals, hence its very good performance. On the contrary, the main information about the SO non-circularity of QR signals is always symmetrically contained in the two conjugate SO cyclic frequencies (β 0 , β −1 ) = (1/2T, −1/2T ), as illustrated in [51], [52], or equivalently in (β d0 , β d−1 ) = (0, −1/T ) for derotated QR signals. As a consequence, as the two-input pseudo-MLSE receiver applied to the model (15) exploits the information contained in (α d0 , β d0 ) = (0, 0), or in (α 0 , β 0 ) = (0, 1/2T ), it only exploits half of the main SO non-circularity information of QR signals, hence its sub-optimality.…”
Section: A the Lower Efficiency Of Qr Signalsmentioning
confidence: 99%
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