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 Uncertainty



Diffusion Models With Learned Adaptive Noise

Neural Information Processing Systems

Diffusion models have gained traction as powerful algorithms for synthesizing high-quality images. Central to these algorithms is the diffusion process, a set of equations which maps data to noise in a way that can significantly affect performance. In this paper, we explore whether the diffusion process can be learned from data.


Latent SDEs on Homogeneous Spaces

Neural Information Processing Systems

We consider the problem of variational Bayesian inference in a latent variable model where a (possibly complex) observed stochastic process is governed by the solution of a latent stochastic differential equation (SDE).