Proceedings 7th International Conference on Signal Processing, 2004. Proceedings. ICSP '04. 2004.
DOI: 10.1109/icosp.2004.1452759
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Efficient viterbi beam search algorithm using dynamic pruning

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Cited by 16 publications
(7 citation statements)
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“…For example, when the constellation size m and the channel memory l grow large, the Viterbi algorithm becomes computationally complex due to the need to compute the log-likelihood for each of the possible m l different values of s. Consequently, the complexity of ViterbiNet is expected to grow exponentially as m and l grow, since the label space of the DNN grows exponentially. It is noted that greedy schemes for reducing the complexity of the Viterbi algorithm, such as beam search [35] and reduced-state equalization [36], were shown to result in minimal performance degradation, and we thus expect that these methods can inspire similar modifications to ViterbiNet, facilitating its application with large m and l. We leave the research into reducing the complexity of ViterbiNet through such methods to future investigation.…”
Section: B Discussionmentioning
confidence: 99%
“…For example, when the constellation size m and the channel memory l grow large, the Viterbi algorithm becomes computationally complex due to the need to compute the log-likelihood for each of the possible m l different values of s. Consequently, the complexity of ViterbiNet is expected to grow exponentially as m and l grow, since the label space of the DNN grows exponentially. It is noted that greedy schemes for reducing the complexity of the Viterbi algorithm, such as beam search [35] and reduced-state equalization [36], were shown to result in minimal performance degradation, and we thus expect that these methods can inspire similar modifications to ViterbiNet, facilitating its application with large m and l. We leave the research into reducing the complexity of ViterbiNet through such methods to future investigation.…”
Section: B Discussionmentioning
confidence: 99%
“…When the memory length is long, it is not computationally feasible to consider all the states in the trellis as they grow exponentially with memory length. Therefore, in this work we implement the Viterbi beam search algorithm [63]. In this scheme, at each time slot, only the transition from the previous N states with the largest log-likelihoods are considered.…”
Section: A the Viterbi Detectormentioning
confidence: 99%
“…Active states 1 and 4 are pruned away as their likelihoods are smaller than the beam. The search algorithm combined with the pruning is commonly referred as Viterbi beam search [26].…”
Section: Speech Recognition With Wfstmentioning
confidence: 99%