StableMoE: Stable Routing Strategy for Mixture of Experts
Damai Dai, Li Dong, Shuming Ma, Bo Zheng, Zhifang Sui, Baobao Chang, Furu Wei
TL;DR
This work identifies routing fluctuation as a key inefficiency in learning-to-route MoE Transformers, where token-to-expert assignments vary during training but inference uses a single activated expert. It introduces StableMoE, a two-stage approach that first learns a balanced, cohesive routing and distills it into a lightweight router, then freezes this router to provide stable routing throughout training and inference. Empirical results on language modeling and multilingual machine translation show StableMoE achieves faster convergence and improved perplexity/BLEU over prior MoE methods, with robust performance across hyperparameters and router variants. The method effectively combines the benefits of learning-to-route strategies with a fixed, stable routing in deployment, enabling scalable, efficient training of large MoE-augmented transformers.
Abstract
The Mixture-of-Experts (MoE) technique can scale up the model size of Transformers with an affordable computational overhead. We point out that existing learning-to-route MoE methods suffer from the routing fluctuation issue, i.e., the target expert of the same input may change along with training, but only one expert will be activated for the input during inference. The routing fluctuation tends to harm sample efficiency because the same input updates different experts but only one is finally used. In this paper, we propose StableMoE with two training stages to address the routing fluctuation problem. In the first training stage, we learn a balanced and cohesive routing strategy and distill it into a lightweight router decoupled from the backbone model. In the second training stage, we utilize the distilled router to determine the token-to-expert assignment and freeze it for a stable routing strategy. We validate our method on language modeling and multilingual machine translation. The results show that StableMoE outperforms existing MoE methods in terms of both convergence speed and performance.
