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Extended Ho-Kalman algorithm for systems represented in generalized orthonormal bases.

, , , and . Autom., 36 (12): 1809-1818 (2000)

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Errors-in-variables identification in dynamic networks - Consistency results for an instrumental variable approach., , , and . Autom., (2015)System identification with generalized orthonormal basis functions., , and . Autom., 31 (12): 1821-1834 (1995)A Unified Transform for LTI Systems - Presented as a (Generalized) Frame., , and . EURASIP J. Adv. Signal Process., (2006)Extended Ho-Kalman algorithm for systems represented in generalized orthonormal bases., , , and . Autom., 36 (12): 1809-1818 (2000)On the Discretization of Linear Fractional Representations of LPV Systems., , , , and . IEEE Trans. Contr. Sys. Techn., 20 (6): 1473-1489 (2012)Approximation and realization using generalized orthonormal bases., , and . ECC, page 4680-4685. IEEE, (1999)A behavioral approach to LPV systems., , , and . ECC, page 2015-2020. IEEE, (2009)Predictor input selection for two stage identification in dynamic networks., , , and . ECC, page 1422-1427. IEEE, (2013)A generalized orthonormal basis for linear dynamical systems., , and . IEEE Trans. Autom. Control., 40 (3): 451-465 (1995)Flexible model structures for LPV identification with static scheduling dependency., , and . CDC, page 4522-4527. IEEE, (2008)