SLEM: Spectrum-Aware Latent Expert Merging
On the map: Mixture-of-experts → MoE theory and gating functions also fits: Vision mixture-of-experts
Abstract (arXiv)
Mixture-of-Experts (MoE) models scale model capacity efficiently by activating only a small subset of experts for each input, while still requiring all parameters to be stored in memory, resulting in substantial memory overhead. Expert merging techniques have recently emerged as a promising compression paradigm that reduces this overhead by consolidating multiple experts into a smaller set. However, existing approaches have two key limitations: (i) direct convex interpolation in parameter space is not generally guaranteed to yield meaningful interpolation of expert functions; and (ii) estimating expert similarity or merging coefficients often relies on calibration data, introducing dependence on the calibration distribution. To address these limitations, we propose Spectrum-Aware Latent Expert Merging (SLEM), a calibration-free expert merging framework that occurs in a structured latent representation of expert weights using a VAE. SLEM groups experts within and across layers based on latent similarities and derives merging coefficients from expert weight spectra. It then performs geometry-aware latent interpolation and decodes the resulting representations into merged expert weights. Compared with existing expert merging methods, SLEM achieves comparable or better performance on general knowledge benchmarks and higher average performance on generation benchmarks involving mathematical reasoning and code generation.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Placed in MoE theory and gating functions, one of 12 directions in Mixture-of-experts. Builds on 39 of its 48 references that are in the map. First posted on arXiv 12 Oct 2026.
Builds on
39 of 48 references.
References · 39
- 2021Training Verifiers to Solve Math Word Problemscited by 10,109
- 2021Evaluating Large Language Models Trained on Codecited by 8,320
- 2020Measuring Massive Multitask Language Understandingcited by 7,963
- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,371
- 2018Think you have Solved Question Answering? Try ARC, the AI2 Reasoning Challengecited by 4,886
- 2021Program Synthesis with Large Language Modelscited by 3,637
- 2017Outrageously Large Neural Networks: The Sparsely-Gated Mixture-of-Experts Layercited by 3,509
- 2022Editing Models with Task Arithmeticcited by 1,120
- 2021Documenting Large Webtext Corpora: A Case Study on the Colossal Clean Crawled Corpuscited by 492
- 2024OLMoE: Open Mixture-of-Experts Language Modelscited by 301
- 2024A Survey on Mixture of Experts in Large Language Modelscited by 237
- 2018Hyperspherical Variational Auto-Encoderscited by 189
27 more
- 2023Merge, Then Compress: Demystify Efficient SMoE with Hints from Its Routing Policycited by 108
- 2018Spherical Latent Spaces for Stable Variational Autoencoderscited by 67
- 2022Hyper-Representations as Generative Models: Sampling Unseen Neural Network Weightscited by 64
- 2024MoE-Pruner: Pruning Mixture-of-Experts Large Language Model using the Hints from Its Routercited by 62
- 2023Neural Functional Transformerscited by 52
- 2024A Survey on Inference Optimization Techniques for Mixture of Experts Modelscited by 47
- 2025REAP the Experts: Why Pruning Prevails for One-Shot MoE compressioncited by 44
- 2024Diffusion-Based Neural Network Weights Generationcited by 39
- 2023Merging Experts into One: Improving Computational Efficiency of Mixture of Expertscited by 37
- 2025LFM2 Technical Reportcited by 37
- 2024Retraining-Free Merging of Sparse MoE via Hierarchical Clusteringcited by 35
- 2025Delta Decompression for MoE-based LLMs Compressioncited by 33
- 2025Sub-MoE: Efficient Mixture-of-Expert LLMs Compression via Subspace Expert Mergingcited by 28
- 2025DiEP: Adaptive Mixture-of-Experts Compression through Differentiable Expert Pruningcited by 26
- 2024Equivariant Neural Functional Networks for Transformerscited by 22
- 2024Learning Useful Representations of Recurrent Neural Network Weight Matricescited by 15
- 2025MoNE: Replacing Redundant Experts with Lightweight Novices for Structured Pruning of MoEcited by 13
- 2025Mosaic Pruning: A Hierarchical Framework for Generalizable Pruning of Mixture-of-Experts Modelscited by 11
- 2025MergeMoE: Efficient Compression of MoE Models via Expert Output Mergingcited by 10
- 2025PuzzleMoE: Efficient Compression of Large Mixture-of-Experts Models via Sparse Expert Merging and Bit-packed inferencecited by 9
- 2025CAMERA: Multi-Matrix Joint Compression for MoE Models via Micro-Expert Redundancy Analysiscited by 7
- 2026Position: Weight Space Should Be a First-Class Generative AI Modalitycited by 6
- 2025CAMEx: Curvature-aware Merging of Expertscited by 5
- 2026DeepWeightFlow: Re-Basined Flow Matching for Generating Neural Network Weightscited by 5
- 2025Expert Merging in Sparse Mixture of Experts with Nash Bargainingcited by 3
- 2026NNiT: Width-Agnostic Neural Network Generation with Structurally Aligned Weight Spacescited by 3
- 2026GeoSANE: Learning Geospatial Representations from Models, Not Datacited by 2
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- 2026Shaping Latent Mixture-of-Experts: From Expert Geometry to Layerwise Capacity Allocation
- 2025MergeME: Model Merging Techniques for Homogeneous and Heterogeneous MoEs
- 2025Symphony-MoE: Harmonizing Disparate Pre-trained Models into a Coherent Mixture-of-Experts
- 2026Redundancy Meets Synergy: Dependency-aware Expert Selection for MoE via Submodular Optimization
- 2025DeRS: Towards Extremely Efficient Upcycled Mixture-of-Experts Models
- 2024Multilinear Mixture of Experts: Scalable Expert Specialization through Factorization
- 2025SYMI: Efficient Mixture-of-Experts Training via Model and Optimizer State Decoupling
- 2026Mixture-of-Experts Models in Vision: Routing, Optimization, and Generalization