D
Ding Wang
Publications - 6
Citations - 56
Ding Wang is an academic researcher. The author has contributed to research in topics: Gaussian noise & Estimator. The author has an hindex of 4, co-authored 6 publications receiving 38 citations.
Papers
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Journal ArticleDOI
Iterative constrained weighted least squares estimator for TDOA and FDOA positioning of multiple disjoint sources in the presence of sensor position and velocity uncertainties
TL;DR: Theoretical analysis demonstrates that the proposed method can provide the optimal solution of the formulated non-convex minimization problem and its estimation mean-square-error (MSE) is able to reach the corresponding CRB under moderate noise level.
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On the use of calibration emitters for TDOA source localization in the presence of synchronization clock bias and sensor location errors
TL;DR: This paper studies the use of a set of calibration sources, whose locations are accurately known to an estimator, to reduce the loss in localization accuracy caused by synchronization offsets and sensor location errors.
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Passive source localization using importance sampling based on TOA and FOA measurements
TL;DR: The Pincus theorem and Monte Carlo importance sampling are used to achieve an approximate global solution to the ML problem in a computationally efficient manner and the proposed method can achieve the Cramér-Rao lower bound at a moderate Gaussian noise level and outperforms the existing methods.
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Structural total least squares algorithm for locating multiple disjoint sources based on AOA/TOA/FOA in the presence of system error
TL;DR: It is strictly proved that the theoretical performance of the STLS method is consistent with that of the constrained total least squares method under first-order error analysis, both of which can achieve the Cramér-Rao lower bound accuracy.
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Semidefinite Relaxation Algorithm for Multisource Localization Using TDOA Measurements with Range Constraints
TL;DR: A novel and practical multisource localization algorithm is proposed by adopting a priori information of relative distance among emitting sources by using the semidefinite relaxation (SDR) to reformulate the ML cost function.