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One-Dimensional Search Location Algorithm Based on TDOA

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초록

In the vibration target localization algorithms based on time difference of arrival (TDOA), Fang algorithm isoften used in practice because of its simple calculation. However, when the delay estimation error is large, thelocalization equation of Fang algorithm has no solution. In order to solve this problem, one dimensional searchlocation algorithm based on TDOA is proposed in this paper. The concept of search is introduced in thealgorithm. The distance d1 between any single sensor and the vibration target is considered as a search variable. The vibration target location is searched by changing the value of d1 in the two-dimensional plane. Theexperiment results show that the proposed algorithm is superior to traditional methods in localization accuracy.

Abstract

In the vibration target localization algorithms based on time difference of arrival (TDOA), Fang algorithm isoften used in practice because of its simple calculation. However, when the delay estimation error is large, thelocalization equation of Fang algorithm has no solution. In order to solve this problem, one dimensional searchlocation algorithm based on TDOA is proposed in this paper. The concept of search is introduced in thealgorithm. The distance d1 between any single sensor and the vibration target is considered as a search variable. The vibration target location is searched by changing the value of d1 in the two-dimensional plane. Theexperiment results show that the proposed algorithm is superior to traditional methods in localization accuracy.

참고문헌 (13)

  1. M. Shaukat, "Adaptive behaviors in multi-agent source localization using passive sensing", Adaptive Behavior, 24(6), pp.446~463 (2016)
  2. P. Bestagini, "TDOA-based acoustic source localization in the space–range reference frame", Multidimensional Systems and Signal Processing, 25(2), pp.337~359 (2014)
  3. L. Feng, "Vibratory source localization study of multiple-sensors based on the characteristic parameters judgement", Journal of Information &Computational Science, 12(11), pp.4435~4442 (2015)
  4. Y. Wang, "An efficient semidefinite relaxation algorithm for moving source localization using TDOA and FDOA measurements", IEEE Communications Letters, 21(1), pp.80~83 (2016)
  5. B. Jin, "Robust time-difference-of-arrival(TDOA)localization using weighted least squares with cone tangent plane constraint", Sensors, 18(3) (2018)
  6. X. Li, "Contributed Review : Source-localization algorithms and applications using time of arrival and time difference of arrival measurements", Review of Scientific Instruments, 87 (2016)
  7. L. Feng, "Taylor’s series expansion search vibratory source localization algorithm based on the gross error gray discriminant", Journal of Northwest Normal University(Natural Science), 11(6), pp.49~53 (2014)
  8. J. Fang, "Robust source location algorithm using TDOA in the presence of sensor position errors", Systems Engineering and Electronics, 37(5), pp.998~1003 (2015)
  9. J. Yang, "Iteration FDOA location algorithm and its performance analysis", Journal of Xidian University (Natural Science),, 40(5), pp.8~14 (2013)
  10. Y. Zhu Yitong, "Passive localization using retransmitted TDOA measurements in the presence of sensor position errors", Acta Aeronautica et Astronautica Sinica, 37(2), pp.706~716 (2016)
  11. L. Zhou, "Direct positioning maximum likelihood estimator using TDOA and FDOA for coherent short-pulse radar", IET Radar, Sonar & Navigation, 11(10), pp.1505~1511 (2017)
  12. Y. Chu, "An improved localization algorithm of Taylor series expansion search target", Optik, 127(19), pp.8070~8075 (2016)
  13. Y. Chu, "An improved source localization algorithm based on Newton iterative", Journal of Information &Computational Science, 12(13), pp.5145~5152 (2015)

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