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This research unifies various neural representational dissimilarity metrics under a flow matching framework derived from deep generative models, offering a principled approach for estimating distances in complex distributions. By treating these metrics as Jeffreys divergences with specific velocity constraints, the work provides a robust tool for comparing neural codes across different stimuli and brain areas without relying on disparate assumptions. The methodology advances machine learning theory by enabling the design of new distance metrics tailored for continuous variables and intricate data structures.
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A Flow Matching Framework for Neural Representational Dissimilarity

arXiv2 min read

arXiv:2609.31544v1 Announce Type: cross Abstract: Neural representational dissimilarity quantifies differences between neural response distributions, and is essential for comparing neural codes across stimuli, brain areas, tasks, and models. Commonly used distance metrics involve different assumptions and are estimated with separate methods. Here, we show that a variety of distance metrics can be unified under a flow matching framework developed in deep generative models. That is, these distances arise as Jeffreys divergences under different velocity constraints. We find that flow matching has advantages for estimating distances involving complicated distributions and continuous variables. Furthermore, this framework enables the design of new distance metrics in a principled way. Together, flow matching provides a unified approach for understanding, estimating, and designing neural representational dissimilarity metrics.

Abstract:Neural representational dissimilarity quantifies differences between neural response distributions, and is essential for comparing neural codes across stimuli, brain areas, tasks, and models. Commonly used distance metrics involve different assumptions and are estimated with separate methods. Here, we show that a variety of distance metrics can be unified under a flow matching framework developed in deep generative models. That is, these distances arise as Jeffreys divergences under different velocity constraints. We find that flow matching has advantages for estimating distances involving complicated distributions and continuous variables. Furthermore, this framework enables the design of new distance metrics in a principled way. Together, flow matching provides a unified approach for understanding, estimating, and designing neural representational dissimilarity metrics.

Artificial Intelligence (cs.AI); Information Theory (cs.IT); Machine Learning (cs.LG)

arXiv:2609.31544 [cs.AI]

(or arXiv:2609.31544v1 [cs.AI] for this version)

https://doi.org/10.48550/arXiv.2609.31544 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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Full text under the publisher's open licence · 216 words

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