A Model Zoo on Phase Transitions in Neural Networks
Not on the map. Why?
Abstract (arXiv)
Using the weights of trained Neural Network (NN) models as data modality has recently gained traction as a research field - dubbed Weight Space Learning (WSL). Multiple recent works propose WSL methods to analyze models, evaluate methods, or synthesize weights. Weight space learning methods require populations of trained models as datasets for development and evaluation. However, existing collections of models - called `model zoos' - are unstructured or follow a rudimentary definition of diversity. In parallel, work rooted in statistical physics has identified phases and phase transitions in NN models. Models are homogeneous within the same phase but qualitatively differ from one phase to another. We combine the idea of `model zoos' with phase information to create a controlled notion of diversity in populations. We introduce 12 large-scale zoos that systematically cover known phases and vary over model architecture, size, and datasets. These datasets cover different modalities, such as computer vision, natural language processing, and scientific ML. For every model, we compute loss landscape metrics and validate full coverage of the phases. With this dataset, we provide the community with a resource with a wide range of potential applications for WSL and beyond. Evidence suggests the loss landscape phase plays a role in applications such as model training, analysis, or sparsification. We demonstrate this in an exploratory study of the downstream methods like transfer learning or model weights averaging.
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Builds on 77 of its 100 references that are in the map. First posted on arXiv 25 Apr 2025.
Builds on
77 of 100 references.
References · 77
- 2015Deep Residual Learning for Image Recognitioncited by 52,096
- 2020An Image is Worth 16x16 Words: Transformers for Image Recognition at Scalecited by 30,186
- 2023Judging LLM-as-a-Judge with MT-Bench and Chatbot Arenacited by 8,626
- 2022Training Compute-Optimal Large Language Modelscited by 3,019
- 2022Emergent Abilities of Large Language Modelscited by 2,512
- 2019RandAugment: Practical automated data augmentation with a reduced search spacecited by 2,269
- 2019Similarity of Neural Network Representations Revisitedcited by 1,755
- 2022Model soups: averaging weights of multiple fine-tuned models improves accuracy without increasing inference timecited by 1,396
- 2014How transferable are features in deep neural networks?cited by 1,225
- 2018Averaging Weights Leads to Wider Optima and Better Generalizationcited by 1,209
- 2024Chatbot Arena: An Open Platform for Evaluating LLMs by Human Preferencecited by 1,184
- 2016HyperNetworkscited by 1,027
38 more
- 2022Mass-Editing Memory in a Transformercited by 1,001
- 2018Reconciling modern machine learning practice and the bias-variance trade-offcited by 927
- 2021Robust fine-tuning of zero-shot modelscited by 797
- 2019Deep Double Descent: Where Bigger Models and More Data Hurtcited by 672
- 2020RobustBench: a standardized adversarial robustness benchmarkcited by 661
- 2021Characterizing possible failure modes in physics-informed neural networkscited by 643
- 2022Beyond neural scaling laws: beating power law scaling via data pruningcited by 528
- 2023Are Emergent Abilities of Large Language Models a Mirage?cited by 523
- 2021Fast Model Editing at Scalecited by 498
- 2022Git Re-Basin: Merging Models modulo Permutation Symmetriescited by 471
- 2017Population Based Training of Neural Networkscited by 367
- 2021ASAM: Adaptive Sharpness-Aware Minimization for Scale-Invariant Learning of Deep Neural Networkscited by 293
- 2021Ensemble deep learning: A reviewcited by 284
- 2020The large learning rate phase of deep learning: the catapult mechanismcited by 216
- 2019A Constructive Prediction of the Generalization Error Across Scalescited by 210
- 2018A System for Massively Parallel Hyperparameter Tuningcited by 202
- 2020Deep learning versus kernel learning: an empirical study of loss landscape geometry and the time evolution of the Neural Tangent Kernelcited by 187
- 2024WARM: On the Benefits of Weight Averaged Reward Modelscited by 147
- 2018Graph HyperNetworks for Neural Architecture Searchcited by 132
- 2015Statistical physics of inference: Thresholds and algorithmscited by 128
- 2020Predicting trends in the quality of state-of-the-art neural networks without access to training or testing datacited by 115
- 2020Predicting Neural Network Accuracy from Weightscited by 110
- 2023Equivariant Architectures for Learning in Deep Weight Spacescited by 107
- 2019Traditional and Heavy-Tailed Self Regularization in Neural Network Modelscited by 105
- 2022Model Ratatouille: Recycling Diverse Models for Out-of-Distribution Generalizationcited by 97
- 2023A Modern Look at the Relationship between Sharpness and Generalizationcited by 92
- 2021Parameter Prediction for Unseen Deep Architecturescited by 89
- 2018Hessian-based Analysis of Large Batch Training and Robustness to Adversariescited by 87
- 2022Learning to Learn with Generative Models of Neural Network Checkpointscited by 86
- 2020A Random Matrix Analysis of Random Fourier Features: Beyond the Gaussian Kernel, a Precise Phase Transition, and the Corresponding Double Descentcited by 70
- 2023Permutation Equivariant Neural Functionalscited by 70
- 2019Large Scale Structure of Neural Network Loss Landscapescited by 68
- 2020Classifying the classifier: dissecting the weight space of neural networkscited by 65
- 2022Hyper-Representations as Generative Models: Sampling Unseen Neural Network Weightscited by 64
- 2023Deep Learning on Implicit Neural Representations of Shapescited by 63
- 2023Graph Metanetworks for Processing Diverse Neural Architecturescited by 57
- 2021Factors of Influence for Transfer Learning across Diverse Appearance Domains and Task Typescited by 54
- 2018Comparing Dynamics: Deep Neural Networks versus Glassy Systemscited by 42
50 most cited of 77 All 77 (JSON)
Built on by
Citing papers per year: 2025: 1; 2026: 2.
3 papers.
- 2026GeoSANE: Learning Geospatial Representations from Models, Not Datacited by 2
- 2025Flows and Diffusions on the Neural Manifoldcited by 1
- 2026Spectral Signatures of Large Language Modelscited by 0
- 2026Spectral Signatures of Large Language Models3 Jul 2026
- 2026GeoSANE: Learning Geospatial Representations from Models, Not Data24 Mar 2026
- 2025Flows and Diffusions on the Neural Manifold14 Jul 2025