Hugging Face Trending Papers

Embedding Hybrid Systems into Continuous Latent Vector Fields

Read the original on Hugging Face Trending Papers →

This work proves that an $n$-dimensional hybrid system can be embedded into an $m$-dimensional Euclidean space equipped with a continuous vector field on its embedded image whenever $m>2n$. This result suggests that an intrinsically discontinuous hybrid system generically admits a continuous extrinsic representation that is well-posed for differentiable optimization.

Summary generated by The Flow from the publisher's feed. The full article lives at Hugging Face Trending Papers.