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|Title:||A novel fast approach for estimating error propagation in decision feedback detectors|
|Keywords:||Decision feedback equalization|
Fixed-delay tree search with decision feedback
|Source:||Jin, M.,Farhang-Boroujeny, B.,Mathew, G.,Indukumar, K.C. (2001-04). A novel fast approach for estimating error propagation in decision feedback detectors. IEEE Journal on Selected Areas in Communications 19 (4) : 668-676. ScholarBank@NUS Repository. https://doi.org/10.1109/49.920175|
|Abstract:||The study of error-burst statistics is important for all detection systems, and more so for the decision feedback class. In data storage application, many detection systems use decision feedback in one form or another. Fixed-delay tree search with decision feedback (FDTS/DF) and decision feedback equalization (DFE) are the direct forms, whereas the recently developed partial response detectors such as the reduced state sequence estimator (RSSE) and noise predictive maximum likelihood (NPML) detectors are the other forms. Although DF reduces the system complexity, it is inevitably linked with error propagation (EP), which can be quantified using error-burst statistics. Analytical evaluation of these statistics is difficult, if not impossible, because of the complexity of the problem. Hence, the usual practice is to use computer simulations. However, the computational time in traditional bit-by-bit simulations can be prohibitive at meaningful signal-to-noise ratios. In this paper, we propose a novel approach for fast estimation of error-burst statistics in FDTS/DF detectors, which is also applicable to other detection systems. In this approach, error events are initiated more frequently than natural by artificially injecting noise samples. These noise samples are generated using a transformation that results in significant reduction in computational complexity. Simulation studies show that the EP performance obtained by the proposed method matches closely with those obtained by bit-by-bit simulations, while saving as much as 99% of simulation time.|
|Source Title:||IEEE Journal on Selected Areas in Communications|
|Appears in Collections:||Staff Publications|
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