E-MoE: Enhanced Mixture-of-Experts for Non-Factorized Diffusion Language Models
Arseny Ivanov, Alexander Kolesov, Alexander Korotin, Ivan Oseledets, Mikhail Goncharov
Applied AI Institute
Published September 29, 2026 · on the feed October 2, 2026 · ▲ 62 · arXiv 2609.37533
The abstract
Masked diffusion models (MDMs) generate sequences by progressively unmasking several tokens per denoising step, but their reverse process is typically factorized over positions, limiting sample quality in the few-step regime where diffusion's speed advantage over autoregressive decoding matters most. A recent line of work introduces a continuous Gaussian latent, trained as a variational autoencoder, to capture correlations across positions, but such approaches are prone to posterior collapse, where the latent is silently ignored. We propose Enhanced Mixture-of-Experts (E-MoE), which builds the reverse process as a mixture of factorized distributions over a discrete shared latent given by the expert-routing decisions of a Mixture-of-Experts (MoE) backbone, without increasing active parameters over the factorized baseline. Across synthetic multi-modal benchmarks, binarized MNIST, and LM1B, E-MoE improves few-step generation over factorized baselines.
The Brief
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Transcript
E-MoE. Enhanced Mixture-of-Experts for Non-Factorized Diffusion Language Models. By Arseny Ivanov and four others, from the Applied AI Institute. Published on the twenty-ninth of September. No code repository is linked to it.
Masked diffusion models generate a sequence by unmasking several tokens at each denoising step. Their reverse process, though, is typically factorized over positions: each position is predicted without regard to the others in the same step. That limits sample quality in the few-step regime, which is exactly where diffusion's speed advantage over autoregressive decoding matters most.
One recent line of work adds a continuous Gaussian latent, trained as a variational autoencoder, to capture correlations across positions. Those approaches are prone to posterior collapse, where the model silently ignores the latent altogether.
Enhanced Mixture-of-Experts, or E-MoE, finds its latent somewhere already present. A Mixture-of-Experts backbone makes expert-routing decisions, and those decisions are discrete. E-MoE treats them as a shared latent, and builds the reverse process as a mixture of factorized distributions over it.
Each component of the mixture is still factorized, but because the components are selected through a shared routing latent, the overall reverse process is no longer factorized over positions. And it comes at no extra cost in active parameters compared with the factorized baseline.
Results are reported on synthetic multi-modal benchmarks, on binarized MNIST, and on LM1B. Across all three, E-MoE improves few-step generation over factorized baselines.
Rather than bolting on a continuous latent that may go unused, E-MoE reads the correlation structure out of a choice the backbone was making anyway: which experts to route to.
Paper Quest · 7 chapters · about 39 min
Play this paper
Learn it by doing: make the calls the authors made, guess the result before you see it, and defend it in a viva graded on your own words. Chapter 1 is right here.
Chapter 1 🧩 · The problem
Fast generation has a catch: tokens filled together don't talk to each other.
You are generating text by unmasking several tokens at each denoising step. Few steps make it fast, which is the whole point against left-to-right decoding.
The road ahead
- 1 · The problem ~6 min Masked diffusion is fast when it fills many tokens per step, but each token is guessed alone, so tokens filled together can clash.
- 2 · What came before ~3 min
- 3 · The key idea ~8 min Use the discrete expert-routing choices of a Mixture-of-Experts model as a shared latent, so positions filled together can coordinate.
- 4 · Choose your own research ~3 min
- 5 · Build the method ~8 min Take an MoE backbone, read its routing choices as a discrete shared latent, and build each reverse step as a mixture of factorized predictions over routes.
- 6 · The experiment ~6 min You’ll guess: Across synthetic multi-modal benchmarks, binarized MNIST and LM1B, how did E-MoE's few-step generation compare with factorized masked diffusion baselines?
- 7 · The viva ~5 min Three questions from the examiners, answered in your own words. Win it for the paper’s trophy.
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