TY - GEN
T1 - Sidelobe mitigation in MIMO radar with multiple subcarriers
AU - Haleem, M. A.
AU - Haimovich, A.
AU - Blum, R.
PY - 2009
Y1 - 2009
N2 - This paper presents the studies on the reduction of peak sidelobe level in distributed MIMO radar with multiple subcarrier signals. Multiple subcarriers with sufficient frequency spacing become an alternative to increasing the number of sensors for sidelobe reduction. It is shown that the multiple subcarrier signals are most effective in reducing sidelobes at locations far from the target. Two signaling methods, namely continuous carrier transmission and Gaussian-OFDM signals are studied with respect to the sidelobe mitigation properties. The paper also presents an upper bound to the peak sidelobe level considering the non-coherent combining. It is shown that with non-coherent combining, the peak sidelobe of the localization metric scales down as 1/M N L sin(3Π/2L) where L is the number of subcarriers, and M , N are the number of transmit and receive sensors. While there are grating lobes present in the metric with non-coherent combining, there is a grating lobe free region around the mainlobe, lower bounded by ρ = ±Lfo/2B . With coherent processing, multiple subcarriers are effective in reducing the sidelobes as well as grating lobes.
AB - This paper presents the studies on the reduction of peak sidelobe level in distributed MIMO radar with multiple subcarrier signals. Multiple subcarriers with sufficient frequency spacing become an alternative to increasing the number of sensors for sidelobe reduction. It is shown that the multiple subcarrier signals are most effective in reducing sidelobes at locations far from the target. Two signaling methods, namely continuous carrier transmission and Gaussian-OFDM signals are studied with respect to the sidelobe mitigation properties. The paper also presents an upper bound to the peak sidelobe level considering the non-coherent combining. It is shown that with non-coherent combining, the peak sidelobe of the localization metric scales down as 1/M N L sin(3Π/2L) where L is the number of subcarriers, and M , N are the number of transmit and receive sensors. While there are grating lobes present in the metric with non-coherent combining, there is a grating lobe free region around the mainlobe, lower bounded by ρ = ±Lfo/2B . With coherent processing, multiple subcarriers are effective in reducing the sidelobes as well as grating lobes.
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U2 - 10.1109/RADAR.2009.4977126
DO - 10.1109/RADAR.2009.4977126
M3 - Conference contribution
AN - SCOPUS:69949102850
SN - 9781424428717
T3 - IEEE National Radar Conference - Proceedings
BT - 2009 IEEE Radar Conference, RADAR 2009
T2 - 2009 IEEE Radar Conference, RADAR 2009
Y2 - 4 May 2009 through 8 May 2009
ER -