Argmax Flows and Multinomial Diffusion: Learning Categorical Distributions
On the map: Diffusion models → Medical imaging and segmentation
Abstract (arXiv)
Generative flows and diffusion models have been predominantly trained on ordinal data, for example natural images. This paper introduces two extensions of flows and diffusion for categorical data such as language or image segmentation: Argmax Flows and Multinomial Diffusion. Argmax Flows are defined by a composition of a continuous distribution (such as a normalizing flow), and an argmax function. To optimize this model, we learn a probabilistic inverse for the argmax that lifts the categorical data to a continuous space. Multinomial Diffusion gradually adds categorical noise in a diffusion process, for which the generative denoising process is learned. We demonstrate that our method outperforms existing dequantization approaches on text modelling and modelling on image segmentation maps in log-likelihood.
Key facts. Cited by 566 papers in the map (data through 7 Oct 2026). Placed in Medical imaging and segmentation, one of 14 directions in Diffusion models. Builds on 32 of its 39 references that are in the map. First posted on arXiv 10 Feb 2021.
Builds on
32 of 39 references.
References · 32
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- 2020Denoising Diffusion Implicit Modelscited by 9,655
- 2020Score-Based Generative Modeling through Stochastic Differential Equationscited by 8,964
- 2015Deep Unsupervised Learning using Nonequilibrium Thermodynamicscited by 7,005
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- 2018Neural Ordinary Differential Equationscited by 3,733
- 2015Variational Inference with Normalizing Flowscited by 2,161
- 2016Density estimation using Real NVPcited by 2,029
- 2019Transformer-XL: Attentive Language Models Beyond a Fixed-Length Contextcited by 1,830
- 2014NICE: Non-linear Independent Components Estimationcited by 1,052
20 more
- 2017Masked Autoregressive Flow for Density Estimationcited by 680
- 2016Improving Variational Inference with Inverse Autoregressive Flowcited by 636
- 2015Importance Weighted Autoencoderscited by 454
- 2015MADE: Masked Autoencoder for Distribution Estimationcited by 306
- 2015A note on the evaluation of generative modelscited by 291
- 2019Flow++: Improving Flow-Based Generative Models with Variational Dequantization and Architecture Designcited by 258
- 2019Stochastic Beams and Where to Find Them: The Gumbel-Top-k Trick for Sampling Sequences Without Replacementcited by 205
- 2019Learning Likelihoods with Conditional Normalizing Flowscited by 170
- 2014A* Samplingcited by 150
- 2018Character-Level Language Modeling with Deeper Self-Attentioncited by 138
- 2019Integer Discrete Flows and Lossless Compressioncited by 82
- 2020SurVAE Flows: Surjections to Bridge the Gap between VAEs and Flowscited by 71
- 2019Discrete Flows: Invertible Generative Models of Discrete Datacited by 68
- 2019Latent Normalizing Flows for Discrete Sequencescited by 66
- 2013RNADE: The real-valued neural autoregressive density-estimatorcited by 65
- 2020Categorical Normalizing Flows via Continuous Transformationscited by 36
- 2016Recurrent Batch Normalizationcited by 35
- 2019MintNet: Building Invertible Neural Networks with Masked Convolutionscited by 35
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- 2020Closing the Dequantization Gap: PixelCNN as a Single-Layer Flowcited by 7
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Citing papers per year: 2021: 4; 2022: 42; 2023: 106; 2024: 119; 2025: 150; 2026: 145.
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