2003
DOI: 10.1016/s0967-0661(02)00210-1
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Multivariable identification of an activated sludge process with subspace-based algorithms

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Cited by 41 publications
(20 citation statements)
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“…Notice however that the first step in the PARSIM-E and dsr e methods are similar. Interestingly Sotomayor et al (2003) have found the dsr.m algorithm to produce the best model on validation data in comparison with four other subspace methods, CCA, MOESP, N4SID and Robust N4SID. The dsr e.m algorithm is a variant of the dsr.m algorithm superior for closed loop identification; both dsr.m and dsr e.m are available in the D-SR Toolbox for MATLAB.…”
Section: On Subspace System Identificationmentioning
confidence: 98%
“…Notice however that the first step in the PARSIM-E and dsr e methods are similar. Interestingly Sotomayor et al (2003) have found the dsr.m algorithm to produce the best model on validation data in comparison with four other subspace methods, CCA, MOESP, N4SID and Robust N4SID. The dsr e.m algorithm is a variant of the dsr.m algorithm superior for closed loop identification; both dsr.m and dsr e.m are available in the D-SR Toolbox for MATLAB.…”
Section: On Subspace System Identificationmentioning
confidence: 98%
“…In said controller, there are two time horizons: one for future outputs predictions (prediction horizon) and another horizon for the past (identification horizon). The horizon for the past defines a sequence of past inputs and outputs, and this sequence is used to reconstruct the present state of the process by applying a subspace-based algorithm [5]. Due to the observability, there is a minimum identification horizon that is necessary to reconstruct the present plant state:…”
Section: Essmpc Controllermentioning
confidence: 99%
“…The real process may differ from the process model in two ways: the first, termed parametric mismatch, where the structure of the process model is the same as the true process, but with different parameters; the second, termed structure mismatch, where the structure of the process model differs from the true process. Many non-linear and linear input-output representations are available to model and control non-linear processes, such as, Hammerstein model (Zhu and Seborg [7]), Wiener model (Norquay et al [8]), Non-linear state predictor (NSP) (Wang et al [9]), subspace-based algorithms for linear model (Stomanyor et al [10]), Slident Identification Toolbox for linear multivariable discrete-time system identification (Sima et al [11]). …”
Section: System Identification and Controlmentioning
confidence: 99%