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Highly Scalable Dynamically Reconfigurable Systolic Ring-Architecture for DSP Applications.

, , , , , , and . DATE, page 553-558. IEEE Computer Society, (2002)

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On Constrained Modified Cramér-Rao Lower Bounds for Non-Standard Deterministic Estimation., , , and . ACSSC, page 650-654. IEEE, (2019)Recursive Hybrid Cramér-Rao Bound for Discrete-Time Markovian Dynamic Systems., , , , , and . IEEE Signal Process. Lett., 22 (10): 1543-1547 (2015)The Systolic Ring: A Dynamically Reconfigurable Architecture for Embedded Systems., , , , and . FPL, volume 2147 of Lecture Notes in Computer Science, page 409-419. Springer, (2001)A New Barankin Bound Approximation for the Prediction of the Threshold Region Performance of Maximum Likelihood Estimators., , , and . IEEE Trans. Signal Process., 56 (11): 5319-5333 (2008)On Lower Bounds for Nonstandard Deterministic Estimation., , , , , and . IEEE Trans. Signal Process., 65 (6): 1538-1553 (2017)Highly Scalable Dynamically Reconfigurable Systolic Ring-Architecture for DSP Applications., , , , , , and . DATE, page 553-558. IEEE Computer Society, (2002)A Ziv-Zakaï type bound for hybrid parameter estimation., , , , and . ICASSP, page 4663-4667. IEEE, (2014)Performance bounds under misspecification model for MIMO radar application., , , , , and . EUSIPCO, page 514-518. IEEE, (2015)Estimation accuracy of non-standard maximum likelihood estimators., , , , , and . ICASSP, page 4461-4465. IEEE, (2017)Lower bounds for non standard deterministic estimation., , , , and . SAM, page 1-5. IEEE, (2016)