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ELROND introduces a novel method for systematically exploring the generative manifold of diffusion models by recovering their tangent space through gradient-based decomposition. This approach offers finer-grained control over semantic variations compared to random search or coarse prompt editing, effectively mitigating mode collapse in distilled models without requiring retraining. The technique advances our understanding of how large-scale AI systems organize conditional distributions, providing a more structured pathway for capability exploration.
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ELROND: Exploring and decomposing intrinsic capabilities of diffusion models

arXiv2 min read

arXiv:2602.10216v2 Announce Type: replace Abstract: A single text prompt passed to a diffusion model yields a wide range of visual outputs determined solely by a stochastic process, leaving users with no direct control over which semantic variations appear. Exploring this range is difficult: random search offers no guarantee of covering it, while prompt editing is coarse, as even a small change in wording can substantially alter the generated image. We argue that systematic exploration instead requires recovering how the model itself organizes the conditional distributions it can produce. We formalize this structure as a generative manifold, and present ELROND, a method for recovering its tangent space at a given conditioning. To that end, we collect gradients obtained by backpropagating the differences between stochastic realizations of a fixed prompt, and decompose them into interpretable directions using Principal Component Analysis or a Sparse Autoencoder. We show that our method recovers this subspace accurately in a controlled setting and validate it behaviorally on large-scale models. We also demonstrate that recovered structure enables broader exploration of the model's capabilities than methods relying on external representations, and mitigates mode collapse in distilled models without retraining.

Abstract:A single text prompt passed to a diffusion model yields a wide range of visual outputs determined solely by a stochastic process, leaving users with no direct control over which semantic variations appear. Exploring this range is difficult: random search offers no guarantee of covering it, while prompt editing is coarse, as even a small change in wording can substantially alter the generated image. We argue that systematic exploration instead requires recovering how the model itself organizes the conditional distributions it can produce. We formalize this structure as a generative manifold, and present ELROND, a method for recovering its tangent space at a given conditioning. To that end, we collect gradients obtained by backpropagating the differences between stochastic realizations of a fixed prompt, and decompose them into interpretable directions using Principal Component Analysis or a Sparse Autoencoder. We show that our method recovers this subspace accurately in a controlled setting and validate it behaviorally on large-scale models. We also demonstrate that recovered structure enables broader exploration of the model's capabilities than methods relying on external representations, and mitigates mode collapse in distilled models without retraining.

Machine Learning (cs.LG)

arXiv:2602.10216 [cs.LG]

(or arXiv:2602.10216v2 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2602.10216 Focus to learn more arXiv-issued DOI via DataCite

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Full text under the publisher's open licence · 277 words

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