2005
DOI: 10.1016/j.jprocont.2004.07.004
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Multi-model decomposition of nonlinear dynamics using a fuzzy-CART approach

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Cited by 15 publications
(6 citation statements)
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“…[32][33][34] The fermenter consists of two inputs and three outputs, namely feed substrate concentration (u 1 ), dilution rate (u 2 ), and biomass concentration (y 1 ), substrate concentration (y 2 ), production concentration (y 3 ). Following the same parameter setting and normal operating conditions given by Gugaliya et al, 33 a single input, single output (SISO) model between dilution rate (u 2 ) and biomass concentration (y 1 ) is identified. To ensure the local linearity of the identified model, a random binary signal with appropriate amplitude (from 0.1636 h À1 to 0.19 h À1 ) is designed for the input u 2 .…”
Section: Comparison Of Estimated Parameters Using Different Methods Wmentioning
confidence: 99%
“…[32][33][34] The fermenter consists of two inputs and three outputs, namely feed substrate concentration (u 1 ), dilution rate (u 2 ), and biomass concentration (y 1 ), substrate concentration (y 2 ), production concentration (y 3 ). Following the same parameter setting and normal operating conditions given by Gugaliya et al, 33 a single input, single output (SISO) model between dilution rate (u 2 ) and biomass concentration (y 1 ) is identified. To ensure the local linearity of the identified model, a random binary signal with appropriate amplitude (from 0.1636 h À1 to 0.19 h À1 ) is designed for the input u 2 .…”
Section: Comparison Of Estimated Parameters Using Different Methods Wmentioning
confidence: 99%
“…A simulated CFR is employed in this section to verify the effectiveness of the proposed algorithm on nonlinear processes. The governing equation of the CFR system is provided as follows: trueX˙=prefix−DX+μX,trueS˙=Dfalse(Sfprefix−Sfalse)prefix−1YXfalse/SμX,trueP˙=prefix−DP+false(αμ+βfalse)X, where μ=μ m (1− P / P m ) S ( K m + S + S 2 / K i ) −1 is the specific growth rate. For the CFR system, the biomass concentration X , substrate concentration S , and product concentration P are state variables, while the dilution rate D and feed substrate concentration S f are manipulating variables.…”
Section: Simulation Examplementioning
confidence: 99%
“…A simulated CFR is employed in this section to verify the effectiveness of the proposed algorithm on nonlinear processes. The governing equation of the CFR system is provided as follows: [35][36][37] X = −DX + X,…”
Section: Process Descriptionmentioning
confidence: 99%
“…The multimodel representation of this real system requires the decomposition of the system behavior into a set of local models with simple structures. The obtention of these partial models can be ensured by several methods . In this paper, an identification method based on the Levenberg‐Marquardt optimization algorithm is used.…”
Section: Experimental Validation Of the Proposed Multiobserver On A Tmentioning
confidence: 99%