Advancing Mixture-of-Experts (MoE) Optimization: A Comparative Analysis of Hybrid Optimization Techniques vs. Large-Scale MoE Implementation in Moonlight
Abstract
Background & Motivation
Mixture-of-Experts (MoE) models have emerged as a promising approach to scalable and efficient deep learning, particularly in large-scale Natural Language Processing (NLP) tasks. The Moonlight model by Moonshot AI & UCLA represents an applied large-scale MoE implementation, demonstrating the feasibility of MoE models with 3B--16B parameters trained on 5.7 trillion tokens. However, despite Moonlight's efficiency in sparse expert activation and large-scale deployment, its optimization remains static, with limited adaptability, knowledge transfer, and computational efficiency improvements beyond model scaling.
Conversely, the Hybrid Optimization of MoE framework introduces a novel set of optimization strategies, including Dynamic Hierarchical Mixture-of-Experts (DHM), Knowledge Distillation, and Sparse-Dense Fusion, to improve expert selection, training convergence, and inference stability. This paper aims to scientifically analyze the advantages of Hybrid Optimization techniques over Moonlight's large-scale implementation by evaluating efficiency, adaptability, training cost, and model performance.
Methods
Comparative Theoretical Analysis: Examining how Hybrid MoE Optimization enhances expert selection, reduces computational overhead, and enables knowledge transfer, whereas Moonlight remains a static MoE framework with large-scale training.
Computational Efficiency Benchmarking: Evaluating training stability, inference latency, and memory consumption in both models.
Performance Evaluation: Assessing how Hybrid MoE Optimization improves model robustness, generalization, and sample efficiency compared to Moonlight's MoE implementation.
Key Findings
Hybrid Optimization of MoE significantly reduces training cost and improves computational efficiency through DHM-based adaptive expert selection and Knowledge Distillation, whereas Moonlight relies on static expert routing.
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