A comparison of two Crame/spl acute/r-Rao bounds for nonlinear filtering with P/sub d/<1
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Branko Ristic | Alfonso Farina | Luca Timmoneri | Marcel L. Hernandez | A. Farina | B. Ristic | L. Timmoneri | M. Hernandez
[1] R. F.,et al. Mathematical Statistics , 1944, Nature.
[2] Carlos H. Muravchik,et al. Posterior Cramer-Rao bounds for discrete-time nonlinear filtering , 1998, IEEE Trans. Signal Process..
[3] I. Leibowicz,et al. Radar/ESM tracking of constant velocity target: comparison of batch (MLE) and EKF performance , 2000, Proceedings of the Third International Conference on Information Fusion.
[4] Branko Ristic,et al. Tracking a manoeuvring target using angle-only measurements: algorithms and performance , 2003, Signal Process..
[5] William H. Press,et al. Numerical recipes in C , 2002 .
[6] M. Melamed. Detection , 2021, SETI: Astronomy as a Contact Sport.
[7] Gerald S. Rogers,et al. Mathematical Statistics: A Decision Theoretic Approach , 1967 .
[8] Branko Ristic,et al. Comparison of the particle filter with range-parameterized and modified polar EKFs for angle-only tracking , 2000, SPIE Defense + Commercial Sensing.
[9] R. Wishner,et al. Utilization of Modified Polar Coordinates for Bearings-Only Tracking , 2001 .
[10] James H. Taylor. The Cramer-Rao estimation error lower bound computation for deterministic nonlinear systems , 1978 .
[11] Alfonso Farina,et al. Target tracking with bearings - Only measurements , 1999, Signal Process..
[12] N. Gordon,et al. Cramer-Rao bounds for non-linear filtering with measurement origin uncertainty , 2002, Proceedings of the Fifth International Conference on Information Fusion. FUSION 2002. (IEEE Cat.No.02EX5997).
[13] X. Rong Li,et al. A Survey of Maneuvering Target Tracking — Part II : Ballistic Target Models , 2001 .
[14] Philip L. Bogler,et al. Radar Principles with Applications to Tracking Systems , 1990 .
[15] Arye Nehorai,et al. Performance bounds for estimating vector systems , 2000, IEEE Trans. Signal Process..
[16] Niclas Bergman,et al. Recursive Bayesian Estimation : Navigation and Tracking Applications , 1999 .
[17] Thiagalingam Kirubarajan,et al. Efficient multisensor resource management using Cramer-Rao lower bounds , 2002, SPIE Defense + Commercial Sensing.
[18] Thia Kirubarajan,et al. Estimation with Applications to Tracking and Navigation: Theory, Algorithms and Software , 2001 .
[19] Nando de Freitas,et al. Sequential Monte Carlo Methods in Practice , 2001, Statistics for Engineering and Information Science.
[20] X. R. Li,et al. Survey of maneuvering target tracking: II. Ballistic target models , 2001 .
[21] T. Kerr. Status of CR-like lower bounds for nonlinear filtering , 1989 .
[22] Y. Bar-Shalom,et al. Low observable target motion analysis using amplitude information , 1995, Proceedings of 1995 American Control Conference - ACC'95.
[23] A. Gualtierotti. H. L. Van Trees, Detection, Estimation, and Modulation Theory, , 1976 .
[24] Branko Ristic,et al. Cramer-Rao bound for nonlinear filtering with Pd<1 and its application to target tracking , 2002, IEEE Trans. Signal Process..
[25] A. Jazwinski. Stochastic Processes and Filtering Theory , 1970 .
[26] Yaakov Bar-Shalom,et al. Track formation with bearing and frequency measurements in clutter , 1990 .
[27] J.-P. Le Cadre,et al. Planning for terrain-aided navigation , 2002, Proceedings of the Fifth International Conference on Information Fusion. FUSION 2002. (IEEE Cat.No.02EX5997).
[28] Sean P. Meyn,et al. Bounds on achievable performance in the identification and adaptive control of time-varying systems , 1999, IEEE Trans. Autom. Control..
[29] Arthur Gelb,et al. Applied Optimal Estimation , 1974 .
[30] James H. Taylor. The Cramer-Rao estimation error lower bound computation for deterministic nonlinear systems , 1978, 1978 IEEE Conference on Decision and Control including the 17th Symposium on Adaptive Processes.
[31] A. Farina,et al. Tracking a ballistic target: comparison of several nonlinear filters , 2002 .
[32] Petr Tichavský,et al. Filtering, predictive, and smoothing Cramér-Rao bounds for discrete-time nonlinear dynamic systems , 2001, Autom..
[33] Peter Willett,et al. Matrix CRLB scaling due to measurements of uncertain origin , 2001, IEEE Trans. Signal Process..
[34] J. Cadre,et al. Planification for Terrain- Aided Navigation , 2002 .
[35] J. Passerieux,et al. Optimal observer maneuver for bearings-only tracking , 1998 .
[36] Niclas Bergman. Posterior Cramér-Rao Bounds for Sequential Estimation , 2001, Sequential Monte Carlo Methods in Practice.
[37] Paul Zarchan,et al. Tactical and strategic missile guidance , 1990 .
[38] Neil J. Gordon,et al. Editors: Sequential Monte Carlo Methods in Practice , 2001 .
[39] R. M. Trim. Radar Principles with Applications to Tracking Systems , 1991 .