On Reconstructing Training Data From Bayesian Posteriors and Trained Models
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Abstract (arXiv)
Publicly releasing the specification of a model with its trained parameters means an adversary can attempt to reconstruct information about the training data via training data reconstruction attacks, a major vulnerability of modern machine learning methods. This paper makes three primary contributions: establishing a mathematical framework to express the problem, characterising the features of the training data that are vulnerable via a maximum mean discrepancy equivalance and outlining a score matching framework for reconstructing data in both Bayesian and non-Bayesian models, the former is a first in the literature.
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References · 18
- 2015Deep Residual Learning for Image Recognitioncited by 51,809
- 2021High-Resolution Image Synthesis with Latent Diffusion Modelscited by 18,694
- 2020Improved Techniques for Training Score-Based Generative Modelscited by 1,036
- 2019Deep Leakage from Gradientscited by 1,004
- 2019Sliced Score Matching: A Scalable Approach to Density and Score Estimationcited by 381
- 2016Kernel Mean Embedding of Distributions: A Review and Beyondcited by 360
- 2022Reconstructing Training Data with Informed Adversariescited by 143
- 2022Reconstructing Training Data from Trained Neural Networkscited by 129
- 2023Data Distillation: A Surveycited by 86
- 2022Bounding Training Data Reconstruction in Private (Deep) Learningcited by 43
- 2023Bounding Training Data Reconstruction in DP-SGDcited by 42
- 2020Differentially Private Simple Linear Regressioncited by 33
6 more
- 2019Differentially Private Bayesian Linear Regressioncited by 24
- 2023Deconstructing Data Reconstruction: Multiclass, Weight Decay and General Lossescited by 24
- 2023Understanding Reconstruction Attacks with the Neural Tangent Kernel and Dataset Distillationcited by 14
- 2023Bounding data reconstruction attacks with the hypothesis testing interpretation of differential privacycited by 14
- 2023Machine Learning and the Future of Bayesian Computationcited by 4
- 2023Bayes Hilbert Spaces for Posterior Approximationcited by 1
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