A filtering based multi-innovation extended stochastic gradient algorithm for multivariable control systems
By Jianqiang Pan, Xiao Jiang, Xiangkui Wan, Wenfang Ding. 2017
287 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/b065e795452fc2a71aff552feac507e1186688b3
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In Artificial Intelligence
In Control and Systems Engineering
Citations in the corpus
- Filtering‐based recursive least squares estimation approaches for multivariate equation‐error systems by using the multiinnovation theory (2021, unknown): “Construct ?̂?y(t) and ?̂?s(t) using (34)–(35), and compute ŷf(t) and ?̂?f(t) using (32)–(33).”
- Iterative parameter and order identification for fractional‐order nonlinear finite impulse response systems using the key term separation (2021, background): “Construct the stacked output vector Y(k) by (45) and the stacked information matrices ?̂?l(k), ?̂?1,l(k), ?̂?2,l(k), and ?̂? l(k) by (46)–(49), select a large μ1,l(k) and μ2,l(k) according to (41) and (43).”
- Hierarchical recursive least squares algorithms for Hammerstein nonlinear autoregressive output‐error systems (2021, unknown): “(24) Then Equations (13)–(18) can be rewritten as ?̂?z(t) = ?̂?z(t − 1) + L1(t)[s1(t) − ξz (t)?̂?z(t − 1)], (25) L1(t) = P1(t − 1)ξz(t) 1 + ξz (t)P1(t − 1)ξz(t) , P1(0) = p0Imz , (26) P1(t) = [Imz − L1(t)ξ T z (t)]P1(t − 1), (27) ?̂?xq(t) = ?̂?xq(t − 1) + L2(t)[s2(t) − ξxq(t)?̂?xq(t − 1)], (28)”
- Parameter estimation for pseudo-linear systems using the auxiliary model and the decomposition technique (2017, methodology): “The decomposition methods can be applied to multivariable systems [20], time-varying systems [21], non-linear systems [22] and other fields [23, 24].”