🛰️ Daily AI Frontier
‹ back to 2026-07-27

Correlation-Aware and Gaussianity-Preserving Robust Latent Angular Watermarking for Diffusion Models

Research Multimodal & Generative

Ranking

Overall 65
Content 75
Popularity 41

Observed public metrics from 1 member.

Merged summary

TL;DR - LAW embeds angular watermarks in diffusion-model latents while preserving Gaussianity and limiting correlation degradation. Its geometry-based encoding is designed to improve robustness without sacrificing generation fidelity.

  • Encodes bits as antipodal angles between disjoint pairs of latent elements.
  • Maximizes bit separation using π-spaced encoding and derives angular-error variance proportional to (1/\rho^2).
  • LAW-M selects high-magnitude, geometrically stable latent dimensions for added robustness.
  • Derives a closed-form autocorrelation structure, with induced correlations confined to sparse off-diagonal entries of fixed (\pm\pi/4).

Sources (1)

Correlation-Aware and Gaussianity-Preserving Robust Latent Angular Watermarking for Diffusion Models

arXiv cs.CV Yebin Zheng, Haonan An, Guang Hua, Zhiping Lin, Yuguang Fang 2026-07-24 arXiv:2607.22386
Public signals Semantic Scholar citations 0 · Semantic Scholar influential citations 0
Providers: Hugging Face · N/A OpenAlex · N/A Publisher · N/A Semantic Scholar · Citations 0 · Influential citations 0 X · N/A Fetched 2026-08-10 02:52:51.983852 UTC

TL;DR - LAW embeds angular watermarks in diffusion-model latents while preserving Gaussianity and limiting correlation degradation. Its geometry-based encoding is designed to improve robustness without sacrificing generation fidelity.

  • Encodes bits as antipodal angles between disjoint pairs of latent elements.
  • Maximizes bit separation using π-spaced encoding and derives angular-error variance proportional to (1/\rho^2).
  • LAW-M selects high-magnitude, geometrically stable latent dimensions for added robustness.
  • Derives a closed-form autocorrelation structure, with induced correlations confined to sparse off-diagonal entries of fixed (\pm\pi/4).
item →