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LEI JIANG
LEI JIANG
PhD student
Department of Transdisciplinary Science and Engineering, Tokyo Institute of Technology, Tokyo, Japan

Public Documents 2
Two-dimensional Smoothing in the Presence of Empirical Nonstationarity due to a Fast...
LEI JIANG

LEI JIANG

and 3 more

September 19, 2024
This paper, alongside its companion paper, introduces a two-dimensional (2D) (spatial-temporal) smoothing approach within a recursive subspace framework. This approach aims to estimate the direction-of-arrival (DOA) of a moving target with high mobility in an empirical nonstationarity environment. A blockwise 2D smoothing method is described in the companion paper, where account is taken of the spatial and temporal selectivity inherent in signal channels between a fast-moving target and receiver equipped with multi-element array antennas. This scheme can improve the DOA detection accuracy, however, at the cost of increased computational effort. To reduce the computational burden, this paper proposes an efficient use of the low-rank adaptive filter (LORAF) for dynamic subspace tracking, further improving the DOA estimation accuracy. It is demonstrated that through numerical simulations of high-mobility setting, the LORAF technique-based DOA estimation can achieve superior performance. This showcases its potential for DOA estimation in high-mobility applications such as unmanned aerial vehicles and commercial aviation.
Two-dimensional Smoothing in the Presence of Empirical Nonstationarity due to a Fast...
LEI JIANG

LEI JIANG

and 3 more

September 19, 2024
This paper presents a combined-domain technique designed to cope with double selectivity inherent in channels, specifically, the selectivity in the temporal and spatial domains. The focus is on the channels connecting a target with very high mobility to a fixed receiver with array antennas. A two-dimensional (2D) subspace algorithm is proposed for the estimation of the directionof-arrival (DOA) of wireless signals transmitted from a fast-moving target. This algorithm accounts for the coherent multipath component decorrelation, enhancing the accuracy of DOA estimation. In the presence of a highly mobile target, the measurement procedure has to be finished very quickly so that the DOA does not change during the measurement period. Hence, a measurement with limited sample size cannot cover the entire range of possible channel values. Such a finite sample sequence is nonstationary, which is, in this paper, referred to as empirical nonstationarity. The first part of our study (Part I: Blockwise subspace-based technique for coherent multipath component decorrelation) describes a blockwise algorithm. This algorithm combines spatial and temporal samples to decorrelate the coherent multipath propagation in empirical Manuscript

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