2021
DOI: 10.1109/tsp.2021.3082469
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Conditional and Unconditional Cramér-Rao Bounds for Near-Field Localization in Bistatic MIMO Radar Systems

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Cited by 17 publications
(5 citation statements)
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“…Rank-(M, N, •) decomposition [13], also known as type-2 BTD (i.e., with Tucker-2 blocks), and coupled LL1 decomposition were used in [20] and [21] to perform target localization in multi-pulse, multi-array MIMO radar, with and without training waveforms, respectively. [21] was recently extended to near-field targets in [22]. The direction-finding (DF) problem in L-shaped electromagnetic vector sensor arrays with timevarying polarization state (i.e., partial or incomplete polarization) was also solved with the aid of type-2 BTD modeling in [23,24].…”
Section: Cpd (Sum Of Rank-1 Terms) and Tkd (Only One Term Of Low Mult...mentioning
confidence: 99%
“…Rank-(M, N, •) decomposition [13], also known as type-2 BTD (i.e., with Tucker-2 blocks), and coupled LL1 decomposition were used in [20] and [21] to perform target localization in multi-pulse, multi-array MIMO radar, with and without training waveforms, respectively. [21] was recently extended to near-field targets in [22]. The direction-finding (DF) problem in L-shaped electromagnetic vector sensor arrays with timevarying polarization state (i.e., partial or incomplete polarization) was also solved with the aid of type-2 BTD modeling in [23,24].…”
Section: Cpd (Sum Of Rank-1 Terms) and Tkd (Only One Term Of Low Mult...mentioning
confidence: 99%
“…By substituting these terms into (38) and (39), the expressions in (40) and ( 41) can be obtained accordingly.…”
Section: Dt Rmentioning
confidence: 99%
“…Moreover, most existing results are derived for the source localization problem that involves only one-hop signal propagation, which cannot be applied for radar sensing scenario with double-hop signal propagation. In [40], the authors derived the conditional and unconditional CRBs for near-field bistatic MIMO radar system. However, such results were dependent on the derivative of the path difference with respect to unknown parameters, which is difficult to gain insights between the CRBs and the key system parameters or array configuration.…”
Section: Introductionmentioning
confidence: 99%
“…Using the accurate spherical wavefront model, tensor-based NF source localization algorithms were proposed in [13] and [14], by extracting the angle and range parameters from the estimates of the steering matrices, with improved estimation accuracy as compared to Fresnel approximation adopted in [8,9]. In [15], the conditional and unconditional Cramer-Rao bounds (CRBs) for NF source parameter estimation are analyzed based on the exact spherical wavefront model for bistatic MIMO radar systems.…”
Section: Introductionmentioning
confidence: 99%