TY - GEN
T1 - Generalized MMSE detection techniques for multipoint-to-point systems
AU - Psaltopoulos, Georgios K.
AU - Joham, Michael
AU - Utschick, Wolfgang
PY - 2006
Y1 - 2006
N2 - We propose a receiver for multipoint-to-point systems based on the minimum mean square error (MMSE) criterion, where the symbols are detected in groups and already detected symbols are fed back for interference subtraction, as known for decision feedback equalization (DFE). The proposed scaled DFE (SDFE) has two special cases: 1) DFE for a group size of one, i.e., for symbol-by-symbol detection. 2) Maximum likelihood detection (MLD), if the group comprises all transmitted symbols. The diversity order of SDFE lies between the poor diversity order of DFE and the full diversity order of MLD. Therefore, SDFE offers a trade-off between complexity due to the group-wise symbol detection and the increased diversity order compared to DFE. We also present an algorithm to compute the SDFE filters with an order of complexity which is the same as that to compute linear equalization filters. Motivated by the promising results of detectors based on lattice reduction (LR), we combine SDFE with LR. The resulting detector exhibits full diversity order and improved performance compared to LR-DFE. The simulations show that SDFE is an interesting generalization of DFE for detectors with zero-forcing constraint, since SDFE even outperforms LR-DFE for realistic signal-to-noiseratio (SNR). However, LR-DFE exhibits the best results for an affordable complexity, when dropping the zero-forcing constraint.
AB - We propose a receiver for multipoint-to-point systems based on the minimum mean square error (MMSE) criterion, where the symbols are detected in groups and already detected symbols are fed back for interference subtraction, as known for decision feedback equalization (DFE). The proposed scaled DFE (SDFE) has two special cases: 1) DFE for a group size of one, i.e., for symbol-by-symbol detection. 2) Maximum likelihood detection (MLD), if the group comprises all transmitted symbols. The diversity order of SDFE lies between the poor diversity order of DFE and the full diversity order of MLD. Therefore, SDFE offers a trade-off between complexity due to the group-wise symbol detection and the increased diversity order compared to DFE. We also present an algorithm to compute the SDFE filters with an order of complexity which is the same as that to compute linear equalization filters. Motivated by the promising results of detectors based on lattice reduction (LR), we combine SDFE with LR. The resulting detector exhibits full diversity order and improved performance compared to LR-DFE. The simulations show that SDFE is an interesting generalization of DFE for detectors with zero-forcing constraint, since SDFE even outperforms LR-DFE for realistic signal-to-noiseratio (SNR). However, LR-DFE exhibits the best results for an affordable complexity, when dropping the zero-forcing constraint.
UR - https://www.scopus.com/pages/publications/50949118656
U2 - 10.1109/GLOCOM.2006.567
DO - 10.1109/GLOCOM.2006.567
M3 - Conference contribution
AN - SCOPUS:50949118656
SN - 142440357X
SN - 9781424403578
T3 - GLOBECOM - IEEE Global Telecommunications Conference
BT - IEEE GLOBECOM 2006 - 2006 Global Telecommunications Conference
T2 - IEEE GLOBECOM 2006 - 2006 Global Telecommunications Conference
Y2 - 27 November 2006 through 1 December 2006
ER -