The Thrity-Seventh Asilomar Conference on Signals, Systems &Amp; Computers, 2003
DOI: 10.1109/acssc.2003.1292314
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Speech watermarking with objective fidelity and robustness criteria

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Cited by 8 publications
(11 citation statements)
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“…Hence, the problem is reduced to a scalar subproblem consisting in computing (i.e., the residual entropy in one dimension). This result is used in Appendix A, under the assumption of , to show that the residual entropy per dimension is given by (29) where is the th harmonic number, is the embedding distortion according to (26), and we have taken into account that for the cubic lattice .…”
Section: A Exact Computation For the Cubic Latticementioning
confidence: 99%
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“…Hence, the problem is reduced to a scalar subproblem consisting in computing (i.e., the residual entropy in one dimension). This result is used in Appendix A, under the assumption of , to show that the residual entropy per dimension is given by (29) where is the th harmonic number, is the embedding distortion according to (26), and we have taken into account that for the cubic lattice .…”
Section: A Exact Computation For the Cubic Latticementioning
confidence: 99%
“…Since we are interested in obtaining the behavior for large , we make use of the approximation , which is asymptotically tight for large , with the harmonic number and the Euler-Mascheroni constant, defined as . In this case we have, using (29) (44) Thus, the variance per dimension approximately decreases with the inverse of the squared number of observations. This bound can even be compared to the exact error variance of the optimal dither estimator in order to check the tightness of the bound.…”
Section: Bounds On the Estimation Errormentioning
confidence: 99%
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“…3 The watermarked signal (stegosignal) is constructed by employing the perturbed LP coefficients, say , and the exact prediction residual in the FIR filter (12) Parametric watermarking was found to be robust against a wide variety of attacks, as discussed in [6]. In particular, the technique is highly robust to additive white noise for two reasons: First, the solution has been shown to be asymptotically immune to additive white noise [73], and second, the parameter estimation process severely attenuates the noise energy in the parameter domain with respect to the signal domain [74].…”
Section: ) Parameter-embedded Watermarkingmentioning
confidence: 99%
“…Filtering attacks are reported to be more challenging in that account. More recent efforts have concentrated on robustness to filtering with improved results [6], [71], [73]. Because of the correlation in the noise, however, the solution is biased asymptotically.…”
Section: ) Parameter-embedded Watermarkingmentioning
confidence: 99%