关键词:
Computer science
摘要:
With the arrival of the data explosion era, data modelling/prediction has become one of the most important research areas. Many datasets in our real-life are essentially data streams and functional data. This thesis investigates fuzzy system-based regression approaches for these two representative datasets. In line with the data types, this thesis is divided into two scenarios. The first part focuses on the data stream regression problem with input/output being real vectors. It is widely known that evolving fuzzy systems (EFSs) are effective approaches for solving data stream regression problems, in that EFSs are structurally self-organized, capable of updating structure/parameters in an online manner, and acting as the one-pass approaches without the requirement of storing historical data. However, current state-of-the-art studies indicate that the existing evolving structure/parameters approaches would impose a negative impact on the optimality of EFSs. To our best knowledge, research on proposing optimal EFSs was still rare. Furthermore, selecting predefined thresholds to control the structure/parameters evolution of EFSs is of importance, which has not been systematically investigated thus far. In this part, this thesis focuses on addressing the aforementioned two EFSs-related problems, which might provide implications for the research on the data stream. From an optimality viewpoint, EFS learning approaches for both Takagi-Sugeno and Mamdani fuzzy systems, that is, local error optimization approach (LEOA) and identifying evolving Mamdani fuzzy systems from the parameter optimization aspect (EMFSPO), are proposed. To automatically tuning the thresholds, two approaches, i.e. the self-evolving fuzzy system (SEFS), and an extended work based on SEFS, that is, EFS with self-learning/adaptive thresholds (EFS-SLAT), are proposed. Finally, through a wide range of benchmark examples, LEOA, EMFSPO, SEFS, and EFS-SLAT are shown to be capable of improving the accuracy comp