Fuzzy Model Identification and Self Learning with Smooth Compositions
This work addresses modeling challenges for dynamic systems, such as chemical processes, but appears incremental as it builds on earlier smooth fuzzy modeling structures.
The paper tackles the problem of identifying and self-learning smooth models for dynamic systems with parameter variations and uncertainties, achieving a trade-off between model optimality and computational load.
This paper develops a smooth model identification and self-learning strategy for dynamic systems taking into account possible parameter variations and uncertainties. We have tried to solve the problem such that the model follows the changes and variations in the system on a continuous and smooth surface. Running the model to adaptively gain the optimum values of the parameters on a smooth surface would facilitate further improvements in the application of other derivative based optimization control algorithms such as MPC or robust control algorithms to achieve a combined modeling-control scheme. Compared to the earlier works on the smooth fuzzy modeling structures, we could reach a desired trade-off between the model optimality and the computational load. The proposed method has been evaluated on a test problem as well as the non-linear dynamic of a chemical process.