A study of two-dimensional sensor placement using time-difference-of-arrival measurements

Digital Signal Processing: A Review Journal

Volumn 19, Issue 4, 2009, Pages 650-659

  Lui, Kenneth W K ^a   So, H C ^a  

^a CITY UNIVERSITY OF HONG KONG   (Hong Kong)

Author keywords

Optimum array geometry; Source localization; Time difference of arrival

Indexed keywords

GEOMETRY; SENSOR NETWORKS; TIME DIFFERENCE OF ARRIVAL;

ADDITIVE WHITE NOISE; ALGORITHM DEVELOPMENT; ARRAY GEOMETRIES; MOBILE COMMUNICATIONS; POSITION ESTIMATES; SOURCE LOCALIZATION; TDOA BASED LOCALIZATIONS; TWO DIMENSIONAL SENSOR;

WHITE NOISE;

EID: 67349149035     PISSN: 10512004     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.dsp.2009.01.002     Document Type: Article

References (12)

1. In: Carter G.C. (Ed). Special Issue on Time Delay Estimation. IEEE Trans. Acoust. Speech Signal Process. 29 (1981) 461-623
2. Carter G.C. Coherence and Time Delay Estimation: An Applied Tutorial for Research, Development, Test, and Evaluation Engineers (1993), IEEE Press
3. Torrieri D.J. Statistical theory of passive location systems. IEEE Trans. Aerosp. Electron. Syst. 20 (1984) 183-197
4. Spirito M.A. On the accuracy of cellular mobile station location estimation. IEEE Trans. Veh. Technol. 50 (2001) 674-685
5. Chan Y.T., and Ho K.C. A simple and efficient estimator for hyperbolic location. IEEE Trans. Signal Process. 42 (1994) 1905-1915
6. In: Dogandzic A., Riba J., Seco G., and Swindlehurst A.L. (Eds). Special section on positioning and navigation with applications to communications. IEEE Signal Proc. Mag. 22 4 (2005) 10-84
7. B. Yang, J. Scheuing, Cramer-Rao bound and optimum sensor array for source localization from time differences of arrival, in: Proc. ICASSP, vol. 4, Philadelphia, USA, Mar. 2005, pp. 961-964
8. B. Yang, J. Scheuing, A theoretical analysis of 2D sensor arrays for TDOA based localization, in: Proc. ICASSP, vol. 4, Toulouse, France, May 2006, pp. 901-904
9. B. Yang, Different sensor placement strategies for TDOA based localization, in: Proc. ICASSP, vol. 2, Honolulu, Hawaii, USA, Apr. 2007, pp. 1093-1096
10. Hahn W.R., and Tretter S.A. Optimum processing for delay-vector estimation in passive signal arrays. IEEE Trans. Inform. Theory 19 (1973) 608-614
11. So H.C., Chan Y.T., and Chan F.K.W. Closed-form formulae for time-difference-of-arrival estimation. IEEE Trans. Signal Process. 56 6 (2008) 2614-2620
12. Davey B., and Prisetley H.A. Introduction to Lattices and Order (2002), Cambridge University Press