Author_Institution :
Dept. of Electron. & Comput. Eng., Fed. Univ. of Rio de Janeiro, Rio de Janeiro, Brazil
Abstract :
This paper shows, under general input data models, how block memoryless equalizers should be formulated considering reduced-redundancy transmissions for superfast detection. We propose linear and DFE-based, both multicarrier (MC) and single-carrier-frequency-domain (SC-FD) transceivers, along with efficient methods for the equalizer calculation, in a unified manner. We argue that, under a one-tap block decision feedback, transmitted redundancy can be reduced below the minimum |(L-1)/2| samples allowed in the linear case, where L is the channel length, even down to zero-redundancy, with improved BER performance. This is quantified in light of the optimal reconstruction delay set for a minimum-norm zero-forcing feedforward matrix in terms of the channel zeros location. The proposed MC and SC-FD block DFEs do not cancel inter-block-interference (IBI) via zeros-jamming; Instead, it removes IBI completely, in part by decision-feedback, and in part by zero-padding, which allows for much lower redundancy transmissions. The remaining ISI is further eliminated through a one-step block-iterative-generalized-DFE (BI-GDFE) obtained in the minimum-mean-square-error (MMSE) sense. Unlike computationally demanding block DFEs that eliminate ISI via successive cancelation, the proposed DFE schemes are as efficient as a superfast block-linear equalizer, requiring at most 3 receive branches to realize the order- M feedforward matrices in O(M logM) operations.
Keywords :
channel estimation; decision feedback equalisers; interference suppression; iterative methods; least mean squares methods; matrix algebra; memoryless systems; redundancy; transceivers; BER performance improvement; DFE-based transceivers; IBI removal; MC transceivers; MMSE; O(M logM) operations; SC-FD transceivers; block memoryless equalizers; block-iterative generalized decision feedback equalizers; channel length; channel zero location; equalizer calculation; input data models; inter-block-interference removal; lower redundancy transmissions; minimum mean square error method; minimum-norm zero-forcing feedforward matrix; multicarrier transceivers; one-step BI-GDFE; one-step block-iterative-generalized-DFE; one-tap block decision feedback; optimal reconstruction delay set; order-feedforward matrices; reduced-redundancy transceivers; reduced-redundancy transmissions; single-carrier-frequency-domain transceivers; superfast detection; superfast linear transceiver; unified approach; zero-padding; Displacement structure; MMSE; least-squares; superfast algorithms;