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This paper introduces LatentMoE, a novel architecture that treats expert dimensions as explicit design variables rather than incidental by-products of routing granularity. By leveraging layerwise intrinsic dimension to guide capacity allocation, the authors demonstrate that balancing input and intermediate widths maximizes Jacobian rank ceilings while maintaining constant computational budgets. The results establish expert shape and depth-wise allocation as critical axes for optimizing fine-grained mixture-of-experts models.
Shaping Latent Mixture-of-Experts: From Expert Geometry to Layerwise Capacity Allocation
arXiv:2610.14644v1 Announce Type: new Abstract: Fine-grained mixture-of-experts (MoE) models commonly increase expert count by narrowing each expert, treating expert shape as a by-product of routing granularity. LatentMoE moves expert computation into a lower-dimensional space, exposing the input dimension and intermediate width of each expert as explicit design choices. We show that an expert's local Jacobian rank is jointly bounded by these two dimensions, and that balancing them maximizes the rank ceiling at fixed per-expert parameters. Controlled shape sweeps across model scales and routing granularities consistently favor near-square experts. We further use layerwise intrinsic dimension (ID) to guide capacity allocation across depth, co-varying the number and shape of experts while keeping per-layer parameter count, activated FLOPs, and communication volume constant. Compared with layer-homogeneous baselines, our ID-guided allocation achieves lower validation loss and stronger downstream performance. These results establish expert shape and layerwise allocation as practical design axes for MoEs.
Abstract:Fine-grained mixture-of-experts (MoE) models commonly increase expert count by narrowing each expert, treating expert shape as a by-product of routing granularity. LatentMoE moves expert computation into a lower-dimensional space, exposing the input dimension and intermediate width of each expert as explicit design choices. We show that an expert's local Jacobian rank is jointly bounded by these two dimensions, and that balancing them maximizes the rank ceiling at fixed per-expert parameters. Controlled shape sweeps across model scales and routing granularities consistently favor near-square experts. We further use layerwise intrinsic dimension (ID) to guide capacity allocation across depth, co-varying the number and shape of experts while keeping per-layer parameter count, activated FLOPs, and communication volume constant. Compared with layer-homogeneous baselines, our ID-guided allocation achieves lower validation loss and stronger downstream performance. These results establish expert shape and layerwise allocation as practical design axes for MoEs.
Artificial Intelligence (cs.AI); Machine Learning (cs.LG)
arXiv:2610.14644 [cs.AI]
(or arXiv:2610.14644v1 [cs.AI] for this version)
https://doi.org/10.48550/arXiv.2610.14644 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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