Riemannian-Geometric Fingerprints of Generative Models
Hae Jin Song, Laurent Itti

TL;DR
This paper introduces a Riemannian geometric framework to define and analyze fingerprints of generative models, improving attribution accuracy across diverse datasets, models, and modalities.
Contribution
It proposes a novel Riemannian geometry-based definition of model fingerprints, extending previous Euclidean approaches and enabling more effective model attribution.
Findings
Enhanced differentiation of generative models across multiple datasets and architectures.
Improved generalization to unseen datasets, models, and modalities.
Effective gradient-based algorithm for practical fingerprint computation.
Abstract
Recent breakthroughs and rapid integration of generative models (GMs) have sparked interest in the problem of model attribution and their fingerprints. For instance, service providers need reliable methods of authenticating their models to protect their IP, while users and law enforcement seek to verify the source of generated content for accountability and trust. In addition, a growing threat of model collapse is arising, as more model-generated data are being fed back into sources (e.g., YouTube) that are often harvested for training ("regurgitative training"), heightening the need to differentiate synthetic from human data. Yet, a gap still exists in understanding generative models' fingerprints, we believe, stemming from the lack of a formal framework that can define, represent, and analyze the fingerprints in a principled way. To address this gap, we take a geometric approach and…
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Taxonomy
TopicsGenerative Adversarial Networks and Image Synthesis · Face recognition and analysis · Morphological variations and asymmetry
