Lyapunov-Stable Adaptive Control for Multimodal Concept Drift
This addresses the challenge of maintaining performance in non-stationary environments for multimodal learning systems, though it appears incremental as it builds on existing adaptive control methods.
The paper tackled the problem of concept drift in multimodal learning systems by introducing LS-OGD, an adaptive control framework that dynamically adjusts learning rates and fusion weights, resulting in uniformly ultimately bounded prediction error and convergence to zero under bounded drift conditions.
Multimodal learning systems often struggle in non-stationary environments due to concept drift, where changing data distributions can degrade performance. Modality-specific drifts and the lack of mechanisms for continuous, stable adaptation compound this challenge. This paper introduces LS-OGD, a novel adaptive control framework for robust multimodal learning in the presence of concept drift. LS-OGD uses an online controller that dynamically adjusts the model's learning rate and the fusion weights between different data modalities in response to detected drift and evolving prediction errors. We prove that under bounded drift conditions, the LS-OGD system's prediction error is uniformly ultimately bounded and converges to zero if the drift ceases. Additionally, we demonstrate that the adaptive fusion strategy effectively isolates and mitigates the impact of severe modality-specific drift, thereby ensuring system resilience and fault tolerance. These theoretical guarantees establish a principled foundation for developing reliable and continuously adapting multimodal learning systems.