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This paper advances differentially private synthetic data generation by reframing Private Evolution as generative model-augmented Wasserstein learning, yielding tighter theoretical bounds based on intrinsic dimensionality. The authors introduce a geometry-aware variant that resolves convergence failures in clustered datasets while experimentally demonstrating improved recall over standard baselines. These contributions refine the practical utility of privacy-preserving machine learning algorithms for generating high-fidelity synthetic data.
Understanding Private Evolution as Learning-Augmented Clustering
arXiv:2609.36678v1 Announce Type: new Abstract: Private Evolution (PE) is a differentially private algorithm for synthetic data generation. While it can be viewed as a Wasserstein learning algorithm, it performs much better in practice than worst-case Wasserstein analyses would predict. We recast PE as generative model-augmented Wasserstein learning. We show theoretically that when we take into account the use of a generative model that is able to capture something about the true distribution, then we can obtain much better performance bounds. For example, if the generator gives samples in the same low-dimensional space as the distribution, then sample complexity depends on intrinsic, not ambient, dimension. We also show that standard variants of PE can fail to converge on simple well-clustered instances, and propose a new geometry-aware version of PE with provable convergence on such instances. Experimentally, we show that our new algorithm is competitive with standard baselines and can improve recall.
Abstract:Private Evolution (PE) is a differentially private algorithm for synthetic data generation. While it can be viewed as a Wasserstein learning algorithm, it performs much better in practice than worst-case Wasserstein analyses would predict. We recast PE as generative model-augmented Wasserstein learning. We show theoretically that when we take into account the use of a generative model that is able to capture something about the true distribution, then we can obtain much better performance bounds. For example, if the generator gives samples in the same low-dimensional space as the distribution, then sample complexity depends on intrinsic, not ambient, dimension. We also show that standard variants of PE can fail to converge on simple well-clustered instances, and propose a new geometry-aware version of PE with provable convergence on such instances. Experimentally, we show that our new algorithm is competitive with standard baselines and can improve recall.
Machine Learning (cs.LG); Cryptography and Security (cs.CR); Machine Learning (stat.ML)
arXiv:2609.36678 [cs.LG]
(or arXiv:2609.36678v1 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2609.36678 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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