Multi-scale time series prediction method based on adaptive sparse expert selection strategy and closed continuous time neural network
By combining adaptive sparse expert selection and closed continuous-time neural networks, the problems of single time scale and sparse expert routing in multivariate time series forecasting are solved, realizing multi-scale adaptive modeling and global continuous-time modeling, thus improving the efficiency and accuracy of forecasting.
Patent Information
- Application Number
- CN202610067790.8
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Filing Date
- 2026-01-19
- Publication Date
- 2026-02-17
AI Technical Summary
Existing multivariate time series forecasting methods suffer from limitations in handling single time scales, the impact of sparse expert routing mechanisms on the continuity of time series modeling, the difficulty in unifying the modeling of local and global features, the lack of adaptive time scale modeling capabilities, and the absence of efficient sparse expert selection mechanisms. Consequently, these methods exhibit insufficient adaptability and generalization performance in complex dynamic systems.
By employing an adaptive sparse expert selection strategy and a closed continuous-time neural network, we achieve multi-timescale adaptive modeling and global continuous-time modeling through RevIN normalization and low-dimensional feature mapping, multi-scale trend-seasonal structure enhancement, local time feature modeling of multi-scale expert models, adaptive sparse expert selection and load balancing loss calculation, weighted aggregation and residual fusion of multi-scale expert outputs, and global modeling based on channel-weighted closed continuous-time neural networks.
It achieves efficient and stable multivariate time series prediction, improves the model's ability to model complex time series structures, enhances the capture of long-term dependencies and the representation of global features, and improves the model's adaptability and generalization performance in complex dynamic systems.