2020
DOI: 10.1016/j.sigpro.2019.107420
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Robust adaptive beamforming with null-pattern constraints

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Cited by 7 publications
(5 citation statements)
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“…In Figure 10, we present the output SINR versus transmit SNR for our method and other approaches. Our method achieves the highest output SINR, surpassing NCCB [53], MVDR [16], ADMM [51], SDR [50], and ASM-ADMM [28] by 64 dB, 48 dB, 48 dB, 18 dB, and 21.3 dB, respectively. Those results demonstrate that our AMO-NI has higher signal quality and availability of communication in FDA-MIMO radar systems.…”
Section: Results Of Sinrmentioning
confidence: 93%
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“…In Figure 10, we present the output SINR versus transmit SNR for our method and other approaches. Our method achieves the highest output SINR, surpassing NCCB [53], MVDR [16], ADMM [51], SDR [50], and ASM-ADMM [28] by 64 dB, 48 dB, 48 dB, 18 dB, and 21.3 dB, respectively. Those results demonstrate that our AMO-NI has higher signal quality and availability of communication in FDA-MIMO radar systems.…”
Section: Results Of Sinrmentioning
confidence: 93%
“…Half-Power Width Angle (Degree) ↓ Range (km) ↓ NCCB [53] 6.0 14.2 MVDR [16] 10.0 35.0 ADMM [51] 4.0 9.4 SDR [50] 87.0 16.9 ASM-ADMM [28] 5.7 10.8 AMO-NI (Ours) 3.6 8.9…”
Section: Methodsmentioning
confidence: 99%
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“…According to (21) and a e ≤ ε e , we have max a e |≤ε e ω H (a(θ) + a e (θ)) ≤ ω H a(θ) + ε e ω (22) where the equality holds only if a e (θ) = ε e e jϕ ω/ ω with ϕ = angle ω H a(θ) . The lefthand side of (21) has two terms, one for the ideal pattern function and the other for beam robustness.…”
Section: The Proposed Algorithmmentioning
confidence: 99%
“…Ref. [22] proved that the ripple control over the steering vector uncertainty set can be transformed into a norm constraint for the weight vector, and a doubly constrained robust Capon beamformer (DCRCB) [23] proved to be the preferred choice for applications requiring high SINRs by combining a constant-norm constraint with a spherical uncertainty set constraint. Inspired by these works, Jiang described the uncertainty set as a rhombus to represent the l ∞ -norm constraint and devise a computationally acceptable strategy for efficiently solving largescale l ∞ -beamforming problems via ADMM [24].…”
Section: Introductionmentioning
confidence: 99%