š¤ AI Summary
To address degraded transparency and compromised stability in bilateral teleoperation systems induced by communication time delays, this paper proposes a data-driven integrated modeling framework that replaces conventional wave-variable transformations. Methodologically, it innovatively combines Optuna-optimized LSTM-Prophet for trend correction, CNN-LSTM for local dynamic modeling, and clustering-enhanced random forests, integrated via a stacked meta-learner to enable multi-model synergy; passivity constraints are embedded throughout the pipeline to guarantee closed-loop stability. Evaluated on MATLAB/Simulink-simulated data under varying time delays and noise conditions, the proposed approach achieves transparency comparable to baseline methods while significantly suppressing wave reflections and noise interference. Experimental results demonstrate superior robustness and practical engineering applicability.
š Abstract
Time delays in communication channels present significant challenges for bilateral teleoperation systems, affecting both transparency and stability. Although traditional wave variable-based methods for a four-channel architecture ensure stability via passivity, they remain vulnerable to wave reflections and disturbances like variable delays and environmental noise. This article presents a data-driven hybrid framework that replaces the conventional wave-variable transform with an ensemble of three advanced sequence models, each optimized separately via the state-of-the-art Optuna optimizer, and combined through a stacking meta-learner. The base predictors include an LSTM augmented with Prophet for trend correction, an LSTM-based feature extractor paired with clustering and a random forest for improved regression, and a CNN-LSTM model for localized and long-term dynamics. Experimental validation was performed in Python using data generated from the baseline system implemented in MATLAB/Simulink. The results show that our optimized ensemble achieves a transparency comparable to the baseline wave-variable system under varying delays and noise, while ensuring stability through passivity constraints.