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Weiss-Weinstein Bound on Multiple Change-Points Estimation.

, , , and . IEEE Trans. Signal Process., 65 (10): 2686-2700 (2017)

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A Hybrid Lower Bound for Parameter Estimation of Signals With Multiple Change-Points., , , and . IEEE Trans. Signal Process., 67 (5): 1267-1279 (2019)A Bayesian lower bound for parameter estimation of Poisson data including multiple changes., , , and . ICASSP, page 4486-4490. IEEE, (2017)An Example of Non-Standard Behavior of a Maximum Likelihood Estimator in the Large Sample Regime., , , , , and . CAMSAP, page 525-529. IEEE, (2019)Weiss-Weinstein Bound on Multiple Change-Points Estimation., , , and . IEEE Trans. Signal Process., 65 (10): 2686-2700 (2017)Barankin Bound vs Cramér-Rao Bound for Interferometric-Like Array Design at Low SNR., , , and . EUSIPCO, page 1554-1558. IEEE, (2023)Weiss-Weinstein bound for an abrupt unknown frequency change., , and . SSP, page 1-5. IEEE, (2016)A Bayesian Lower Bound for Parameter Estimation of Poisson Data Including Multiple Changes (extended)., , , and . CoRR, (2016)Weiss-Weinstein bound for change-point estimation., , , and . CAMSAP, page 465-468. IEEE, (2015)A comparison of antenna placement criteria based on the Cramér-Rao and Barankin bounds for radio interferometer arrays., , , and . Signal Process., (2024)Some Results on Tighter Bayesian Lower Bounds on the Mean-Square Error., , , and . CoRR, (2019)